Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-31.6042,-30.2999] U = 7 T = 0.01 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 1 dLambda = 0.1 followPeak = -1 prt = 1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 lorentz = 1 SearchLorentz = 2.5 LorentzMaxRatio = 1 FirstLorentz = 0 LastLorentz = 10000 CmpDiff = -1 renorm_core = 0 renorm = 1 2 6 8 59 0 0 v 2.79524 0.204764 3 10-2.6184513 15 0 0 16.7321 x 14 0.099233 x 15 0.406199 x 16 0.172963 x 17 3.93821 x 18 3.12979 x 20 0.767186 x 22 1.01586 x 23 0.404356 x 24 0.286389 x 25 1.00812 x 26 3.95936 x 27 0.127758 x 28 3.44981 x 14 9.1226 x 15 6.23778 x 16 3.5573 x 17 0.404985 x 18 2.8802 x 19 4.60324 x 20 2.62273 x 21 1.84585 x 22 4.45886 x 23 0.253437 x 24 4.27354 x 25 4.67964 x 26 29.3457 x 27 0.216552 x 28 1 v 1.93134 1.06866 3 12-2.7380111 14 0 0 1.63693 x 14 15.3432 x 15 0.344237 x 16 3.16148 x 17 3.35789 x 20 1.60324 x 21 2.08949 x 22 4.10945 x 25 0.650685 x 26 15.5076 x 27 1.01968 x 28 1.01772 x 14 0.505258 x 15 8.53995 x 16 5.77196 x 17 0.710875 x 18 0.0444754 x 20 1.6696 x 21 0.659884 x 22 0.0202739 x 23 0.139777 x 24 0.0262103 x 25 8.93633 x 26 42.3635 x 27 12.7701 x 28 2 v 2.7157 0.284296 3 4-1.4890210 10 0 0 3.08076 x 14 6.55328 x 18 0.416192 x 19 0.105178 x 20 0.0482974 x 22 0.274627 x 23 0.026322 x 24 0.373042 x 25 1.06928 x 27 1.1902 x 28 0.106007 x 14 0.95354 x 15 0.0107835 x 18 0.15106 x 20 2.90565 x 22 0.381803 x 23 3.35317 x 24 1.30697 x 25 13.5732 x 27 8.12062 x 28 3 v 1.36521 1.63479 3 14-2.67788 9 11 0 0 0.0491955 x 14 1.90867 x 15 15.1384 x 16 4.67393 x 17 0.106635 x 20 6.46678 x 21 0.0431656 x 26 24.9565 x 27 11.5437 x 28 0.082864 x 14 0.613021 x 15 0.154427 x 16 8.20314 x 17 0.103324 x 20 3.50108 x 21 0.573598 x 22 0.153271 x 25 1.14832 x 26 53.3326 x 27 21.2473 x 28 4 v 2.1086 0.891404 3 10-1.742613 15 0 0 0.027236 x 14 0.296806 x 15 0.936215 x 16 1.67576 x 17 0.89841 x 18 9.44735 x 20 3.81605 x 22 0.00828008 x 23 2.21056 x 24 1.16444 x 25 2.84664 x 26 13.7842 x 27 1.80201 x 28 0.0525201 x 14 0.165663 x 15 0.230594 x 16 0.643502 x 17 0.0232883 x 18 0.0429063 x 19 0.0151199 x 20 6.68088 x 21 0.0526986 x 22 0.120617 x 23 0.304573 x 24 0.531331 x 25 0.282478 x 26 51.694 x 27 10.2457 x 28 5 v 2.15541 0.844591 3 6-1.5543711 13 0 0 3.29163 x 14 2.24151 x 15 2.31285 x 18 1.37919 x 19 0.658518 x 20 0.86339 x 22 0.211719 x 23 2.09353 x 24 1.43237 x 25 5.53158 x 27 3.05125 x 28 0.186169 x 14 0.487138 x 15 0.801319 x 16 0.160806 x 18 0.0636126 x 19 0.675541 x 20 0.785566 x 22 0.0271165 x 23 1.40547 x 24 0.148399 x 25 0.822139 x 26 25.4171 x 27 11.952 x 28 6 v 1.92278 1.07722 3 4-1.5956810 10 0 0 0.160936 x 14 0.659758 x 18 2.91087 x 19 3.04239 x 20 2.4782 x 22 0.446937 x 23 0.171419 x 24 0.266677 x 25 2.67485 x 27 3.49682 x 28 0.00855814 x 14 0.0606677 x 15 0.195944 x 18 0.0837064 x 20 0.0774487 x 22 0.1075 x 23 0.138704 x 24 0.107388 x 25 16.772 x 27 10.1392 x 28 7 v 1.88579 1.11421 3 4-1.5837713 14 0 0 0.0109876 x 14 0.00384593 x 15 1.86495 x 16 0.317197 x 18 0.302199 x 19 0.000963822 x 20 1.38465 x 22 2.08781 x 23 1.29185 x 24 0.847407 x 25 1.18894 x 26 5.27093 x 27 1.8851 x 28 0.000360963 x 14 0.0106177 x 15 0.0361715 x 16 2.30329 x 17 0.0016726 x 18 0.0736266 x 19 0.171519 x 20 0.0991724 x 22 0.000195315 x 23 0.354085 x 24 0.112898 x 25 0.0445495 x 26 17.0359 x 27 7.29912 x 28 8 v 2.29211 0.707889 3 6-1.1630311 13 0 0 4.38352 x 14 1.70258 x 15 1.03069 x 18 1.96893 x 19 0.131524 x 20 0.570118 x 22 1.77202 x 23 1.22021 x 24 0.169896 x 25 6.20875 x 27 3.0891 x 28 0.154522 x 14 1.88988 x 15 2.38321 x 16 0.585001 x 18 0.115559 x 19 0.287321 x 20 0.879562 x 22 0.0219359 x 23 0.0255063 x 24 0.507077 x 25 0.0565679 x 26 31.2212 x 27 5.62534 x 28 9 v 1.77134 1.22866 3 8-1.3274813 14 0 0 1.09619 x 14 6.38531 x 15 0.235205 x 16 0.0419069 x 18 0.164734 x 19 1.67531 x 20 0.938379 x 22 0.288227 x 23 1.2412 x 24 1.76039 x 25 0.134645 x 26 15.29 x 27 4.57772 x 28 0.110013 x 14 0.00130881 x 15 2.95127 x 16 0.291062 x 17 0.0482711 x 18 0.0435603 x 19 0.0542122 x 20 0.00487432 x 22 0.0285951 x 23 0.0435471 x 24 0.0335169 x 25 1.01464 x 26 33.8484 x 27 15.6975 x 28 10 v 1.52484 1.47516 3 4-1.0871310 10 0 0 0.0333953 x 14 0.0155378 x 18 0.120209 x 19 1.04502 x 20 0.812829 x 22 1.50435 x 23 0.0446572 x 24 0.369054 x 25 7.79007 x 27 6.16552 x 28 0.000805742 x 14 0.0194703 x 15 0.0105102 x 18 0.229858 x 20 0.0762911 x 22 0.0855396 x 23 2.71103e-05 x 24 0.0150258 x 25 12.7321 x 27 12.9297 x 28 11 v 1.11742 1.88258 3 8-1.4347213 13 0 0 0.14108 x 14 0.565153 x 15 0.323749 x 16 0.109199 x 18 0.132254 x 19 0.322681 x 20 0.000245649 x 22 0.792098 x 23 0.0458579 x 24 0.0150355 x 25 4.75996 x 26 22.2969 x 27 9.55644 x 28 0.017454 x 14 0.0117377 x 15 0.383236 x 16 1.04083 x 17 0.0684956 x 19 0.000106403 x 20 0.253903 x 22 0.00434025 x 23 0.142938 x 24 0.0140243 x 25 0.640715 x 26 27.727 x 27 18.6345 x 28 12 v 1.24022 1.75978 3 10-1.2389312 15 0 0 0.088135 x 14 1.15392 x 15 4.95446 x 16 0.39947 x 17 0.0778963 x 18 1.11232 x 22 0.364898 x 23 0.0641689 x 24 0.107698 x 25 0.376505 x 26 27.3806 x 27 11.5177 x 28 0.0179876 x 14 0.0193185 x 15 0.109133 x 16 3.46272 x 17 0.0138406 x 18 0.0189394 x 19 0.142607 x 20 0.896051 x 21 0.00960312 x 22 0.0898014 x 23 0.00616221 x 24 0.0906555 x 25 0.0803219 x 26 32.0773 x 27 25.3677 x 28 13 v 1.06924 1.93076 3 264-0.43420315 15 0 0 0.0431023 x 14 0.288899 x 15 5.47165 x 16 21.2751 x 17 1.81456 x 18 1.15983 x 19 5.59982 x 20 26.7325 x 21 4.16043 x 22 5.51787 x 23 4.24461 x 24 9.35112 x 25 19.7837 x 26 620.566 x 27 575.711 x 28 0.0196798 x 14 0.150453 x 15 0.497674 x 16 3.36745 x 17 0.0644667 x 18 0.138684 x 19 0.814725 x 20 17.8271 x 21 0.734226 x 22 0.368666 x 23 0.773821 x 24 0.426668 x 25 3.50178 x 26 624.572 x 27 949.019 x 28 14 v 3.41948 0.580518 4 9-4.308113 16 14 14 11.3459 x 29 0.4535 x 30 0.298512 x 31 0.852699 x 32 0.974844 x 33 0.256311 x 35 0.231951 x 36 0.0904916 x 37 0.0191466 x 39 1.01987 x 40 0.733072 x 42 6.68053 x 43 0.267534 x 44 2.56488 x 29 6.86445 x 30 5.30212 x 31 3.1651 x 32 3.24822 x 33 2.34062 x 34 2.33564 x 35 1.02953 x 36 1.11179 x 37 1.77548 x 38 0.124179 x 39 0.234062 x 40 12.234 x 41 0.011223 x 42 23.9537 x 43 0.479952 x 44 16.7321 x 0 1.63693 x 1 3.08076 x 2 0.0491955 x 3 0.027236 x 4 3.29163 x 5 0.160936 x 6 0.0109876 x 7 4.38352 x 8 1.09619 x 9 0.0333953 x 10 0.14108 x 11 0.088135 x 12 0.0431023 x 13 3.44981 x 0 1.01772 x 1 0.106007 x 2 0.082864 x 3 0.0525201 x 4 0.186169 x 5 0.00855814 x 6 0.000360963 x 7 0.154522 x 8 0.110013 x 9 0.000805742 x 10 0.017454 x 11 0.0179876 x 12 0.0196798 x 13 15 v 2.72629 1.27371 4 11-4.4535713 15 11 14 1.17451 x 29 11.352 x 30 0.0641619 x 31 2.68686 x 33 1.79972 x 35 1.461 x 36 1.15285 x 37 0.768342 x 38 0.304955 x 39 0.00222693 x 40 3.10453 x 41 10.3627 x 43 1.77656 x 44 1.56383 x 29 0.196832 x 30 6.35659 x 31 0.721099 x 32 0.425907 x 33 6.32846 x 35 1.51727 x 36 2.13926 x 37 0.327122 x 38 0.663964 x 39 5.41811 x 40 0.669338 x 41 2.59255 x 42 29.4312 x 43 15.6372 x 44 0.099233 x 0 15.3432 x 1 1.90867 x 3 0.296806 x 4 2.24151 x 5 0.00384593 x 7 1.70258 x 8 6.38531 x 9 0.565153 x 11 1.15392 x 12 0.288899 x 13 9.1226 x 0 0.505258 x 1 0.95354 x 2 0.613021 x 3 0.165663 x 4 0.487138 x 5 0.0606677 x 6 0.0106177 x 7 1.88988 x 8 0.00130881 x 9 0.0194703 x 10 0.0117377 x 11 0.0193185 x 12 0.150453 x 13 16 v 2.2827 1.7173 4 13-4.4320810 13 9 11 1.59894 x 30 12.484 x 31 0.463094 x 35 4.55175 x 36 4.77893 x 37 1.78043 x 38 1.78937 x 39 0.353657 x 41 8.84471 x 43 11.6798 x 44 0.104964 x 29 1.20243 x 30 0.0204785 x 31 0.470104 x 33 6.53762 x 35 0.624415 x 36 5.72748 x 37 0.937031 x 38 0.961678 x 39 0.357545 x 40 0.38836 x 41 36.8189 x 43 27.5237 x 44 0.406199 x 0 0.344237 x 1 15.1384 x 3 0.936215 x 4 1.86495 x 7 0.235205 x 9 0.323749 x 11 4.95446 x 12 5.47165 x 13 6.23778 x 0 8.53995 x 1 0.154427 x 3 0.230594 x 4 0.801319 x 5 0.0361715 x 7 2.38321 x 8 2.95127 x 9 0.383236 x 11 0.109133 x 12 0.497674 x 13 17 v 2.09058 1.90942 4 15-4.25633 8 10 6 9 1.3841 x 31 13.1407 x 35 5.1755 x 37 7.66298 x 38 6.77021 x 39 0.0919442 x 41 3.44107 x 43 20.9747 x 44 0.0894533 x 30 0.767603 x 31 0.0189178 x 35 0.39344 x 36 6.98738 x 37 2.79994 x 38 0.863016 x 39 1.88492 x 41 25.4962 x 43 52.0575 x 44 0.172963 x 0 3.16148 x 1 4.67393 x 3 1.67576 x 4 0.39947 x 12 21.2751 x 13 3.5573 x 0 5.77196 x 1 8.20314 x 3 0.643502 x 4 2.30329 x 7 0.291062 x 9 1.04083 x 11 3.46272 x 12 3.36745 x 13 18 v 3.5539 0.446102 4 5-2.9532312 12 12 12 4.48622 x 29 0.116892 x 30 0.196456 x 31 0.0716663 x 32 3.26911 x 33 0.429088 x 34 0.00999346 x 36 5.72694e-05 x 39 0.44127 x 40 0.0450603 x 42 1.72208 x 43 1.44258 x 44 0.330456 x 29 1.33263 x 30 0.0207105 x 31 0.18473 x 32 0.0116907 x 33 0.0829702 x 35 3.64062 x 36 3.02705 x 39 0.0161206 x 40 0.0593038 x 42 16.4283 x 43 12.6348 x 44 3.93821 x 0 6.55328 x 2 0.89841 x 4 2.31285 x 5 0.659758 x 6 0.317197 x 7 1.03069 x 8 0.0419069 x 9 0.0155378 x 10 0.109199 x 11 0.0778963 x 12 1.81456 x 13 0.404985 x 0 0.710875 x 1 0.0107835 x 2 0.0232883 x 4 0.160806 x 5 0.195944 x 6 0.0016726 x 7 0.585001 x 8 0.0482711 x 9 0.0105102 x 10 0.0138406 x 12 0.0644667 x 13 19 v 2.85147 1.14853 4 3-3.42382 9 9 9 9 0.700407 x 29 0.483747 x 30 2.01344 x 32 1.57294 x 33 0.0313798 x 36 0.0197755 x 40 0.0399855 x 42 2.01334 x 43 2.57054 x 44 0.00905524 x 29 0.320311 x 30 0.442056 x 31 1.04027 x 33 2.27517 x 36 0.571096 x 39 0.863654 x 40 11.2476 x 43 3.78513 x 44 0.416192 x 2 1.37919 x 5 2.91087 x 6 0.302199 x 7 1.96893 x 8 0.164734 x 9 0.120209 x 10 0.132254 x 11 1.15983 x 13 2.8802 x 0 0.0429063 x 4 0.0636126 x 5 0.0736266 x 7 0.115559 x 8 0.0435603 x 9 0.0684956 x 11 0.0189394 x 12 0.138684 x 13 20 v 3.18034 0.819657 4 9-3.0097913 16 13 14 0.165235 x 29 0.550031 x 30 0.0814336 x 31 1.98059 x 32 5.74963 x 33 1.53981 x 35 0.875427 x 36 0.0107736 x 37 0.240971 x 39 2.04793 x 40 0.531409 x 42 8.912 x 43 2.69154 x 44 1.83012e-05 x 29 0.0164619 x 30 0.317704 x 31 0.352679 x 32 0.0664409 x 33 0.160771 x 34 0.0389382 x 35 1.63943 x 36 3.00176 x 37 4.65341 x 38 0.0808545 x 39 0.123968 x 40 0.0067469 x 41 1.40652 x 42 27.423 x 43 25.3342 x 44 3.12979 x 0 3.35789 x 1 0.105178 x 2 0.106635 x 3 9.44735 x 4 0.658518 x 5 3.04239 x 6 0.000963822 x 7 0.131524 x 8 1.67531 x 9 1.04502 x 10 0.322681 x 11 5.59982 x 13 4.60324 x 0 0.0444754 x 1 0.15106 x 2 0.103324 x 3 0.0151199 x 4 0.675541 x 5 0.0837064 x 6 0.171519 x 7 0.287321 x 8 0.0542122 x 9 0.229858 x 10 0.000106403 x 11 0.142607 x 12 0.814725 x 13 21 v 2.04721 1.95279 4 17-4.00083 6 8 3 6 0.659916 x 35 10.5514 x 37 23.0512 x 38 0.0131982 x 41 3.31279 x 43 29.6089 x 44 0.0336059 x 31 0.34255 x 35 0.0781072 x 37 5.81357 x 38 0.227826 x 39 3.28675 x 41 17.5777 x 43 75.4422 x 44 1.60324 x 1 6.46678 x 3 26.7325 x 13 2.62273 x 0 1.6696 x 1 3.50108 x 3 6.68088 x 4 0.896051 x 12 17.8271 x 13 22 v 2.72023 1.27977 4 7-3.291413 14 13 14 0.120149 x 29 1.54405 x 30 1.6071 x 31 3.54365 x 32 0.242254 x 33 1.43289 x 34 0.430233 x 35 2.01719 x 36 0.2406 x 39 0.000121458 x 40 0.0268421 x 42 4.23614 x 43 7.5171 x 44 0.106615 x 29 0.0328318 x 30 0.357005 x 31 0.0151969 x 32 0.69864 x 33 0.377437 x 34 0.951762 x 35 0.0309989 x 36 1.8671 x 37 3.64235 x 39 0.310627 x 40 0.804176 x 42 17.2017 x 43 20.6451 x 44 0.767186 x 0 2.08949 x 1 0.0482974 x 2 3.81605 x 4 0.86339 x 5 2.4782 x 6 1.38465 x 7 0.570118 x 8 0.938379 x 9 0.812829 x 10 0.000245649 x 11 1.11232 x 12 4.16043 x 13 1.84585 x 0 0.659884 x 1 2.90565 x 2 0.573598 x 3 0.0526986 x 4 0.785566 x 5 0.0774487 x 6 0.0991724 x 7 0.879562 x 8 0.00487432 x 9 0.0762911 x 10 0.253903 x 11 0.00960312 x 12 0.734226 x 13 23 v 2.85694 1.14306 4 5-3.0290812 12 12 13 1.01773 x 29 1.5897 x 30 0.390166 x 31 0.387351 x 32 0.0130554 x 33 2.48495 x 34 0.784475 x 36 0.165068 x 39 0.420982 x 40 0.135988 x 42 4.53003 x 43 3.79573 x 44 0.0753073 x 29 0.800197 x 30 2.22222 x 31 0.861668 x 32 0.302539 x 33 1.67419 x 35 0.00341177 x 36 0.795299 x 39 0.876859 x 40 0.819103 x 42 15.3361 x 43 10.5177 x 44 1.01586 x 0 0.274627 x 2 0.00828008 x 4 0.211719 x 5 0.446937 x 6 2.08781 x 7 1.77202 x 8 0.288227 x 9 1.50435 x 10 0.792098 x 11 0.364898 x 12 5.51787 x 13 4.45886 x 0 0.0202739 x 1 0.381803 x 2 0.120617 x 4 0.0271165 x 5 0.1075 x 6 0.000195315 x 7 0.0219359 x 8 0.0285951 x 9 0.0855396 x 10 0.00434025 x 11 0.0898014 x 12 0.368666 x 13 24 v 2.61175 1.38825 4 5-3.2248312 12 12 13 0.38425 x 29 0.353818 x 30 0.0940042 x 31 2.40781 x 32 1.16695 x 33 0.708919 x 34 1.79647 x 36 2.41616 x 39 0.0517245 x 40 0.0697029 x 42 5.34074 x 43 2.15066 x 44 0.073748 x 29 0.261459 x 30 0.378903 x 31 0.00939025 x 32 0.377861 x 33 2.93237e-05 x 35 0.144886 x 36 2.39934 x 39 0.528964 x 40 0.173374 x 42 12.874 x 43 15.8367 x 44 0.404356 x 0 0.026322 x 2 2.21056 x 4 2.09353 x 5 0.171419 x 6 1.29185 x 7 1.22021 x 8 1.2412 x 9 0.0446572 x 10 0.0458579 x 11 0.0641689 x 12 4.24461 x 13 0.253437 x 0 0.139777 x 1 3.35317 x 2 0.304573 x 4 1.40547 x 5 0.138704 x 6 0.354085 x 7 0.0255063 x 8 0.0435471 x 9 2.71103e-05 x 10 0.142938 x 11 0.00616221 x 12 0.773821 x 13 25 v 2.89328 1.10672 4 7-2.9038913 14 13 14 1.98363 x 29 3.0251 x 30 0.431261 x 31 0.204188 x 32 1.51079 x 33 0.459086 x 34 0.00764317 x 35 0.0103031 x 36 0.31658 x 39 0.00922166 x 40 0.310286 x 42 9.45932 x 43 4.01952 x 44 0.358747 x 29 0.103488 x 30 1.47205 x 31 0.0769667 x 32 0.2588 x 33 0.117439 x 34 2.22985 x 35 1.1625 x 36 1.11489 x 37 1.55233 x 39 0.172488 x 40 0.770202 x 42 24.0066 x 43 14.8564 x 44 0.286389 x 0 4.10945 x 1 0.373042 x 2 1.16444 x 4 1.43237 x 5 0.266677 x 6 0.847407 x 7 0.169896 x 8 1.76039 x 9 0.369054 x 10 0.0150355 x 11 0.107698 x 12 9.35112 x 13 4.27354 x 0 0.0262103 x 1 1.30697 x 2 0.153271 x 3 0.531331 x 4 0.148399 x 5 0.107388 x 6 0.112898 x 7 0.507077 x 8 0.0335169 x 9 0.0150258 x 10 0.0140243 x 11 0.0906555 x 12 0.426668 x 13 26 v 2.36865 1.63135 4 13-3.312710 13 9 11 0.0327859 x 30 0.099619 x 31 0.00398607 x 35 0.0729655 x 36 0.00583241 x 37 0.188532 x 38 0.00310707 x 39 3.58266 x 41 37.9143 x 43 5.30367 x 44 6.65242e-05 x 29 0.0590688 x 30 0.0209274 x 31 0.0296369 x 33 0.0188095 x 35 0.0254069 x 36 0.0218865 x 37 0.00669388 x 38 0.0156688 x 39 0.0301332 x 40 0.131718 x 41 50.7461 x 43 31.6861 x 44 1.00812 x 0 0.650685 x 1 0.0431656 x 3 2.84664 x 4 1.18894 x 7 0.134645 x 9 4.75996 x 11 0.376505 x 12 19.7837 x 13 4.67964 x 0 8.93633 x 1 1.14832 x 3 0.282478 x 4 0.822139 x 5 0.0445495 x 7 0.0565679 x 8 1.01464 x 9 0.640715 x 11 0.0803219 x 12 3.50178 x 13 27 v 1.73159 2.26841 4 446-2.1083616 16 14 14 3.0974 x 29 6.41173 x 30 12.1894 x 31 2.21891 x 32 4.34754 x 33 1.10265 x 34 12.2742 x 35 12.1464 x 36 13.0545 x 37 11.6691 x 38 13.5213 x 39 13.4775 x 40 44.4232 x 41 7.39413 x 42 684.333 x 43 1062.05 x 44 0.299623 x 29 0.935855 x 30 1.88835 x 31 0.526202 x 32 0.792489 x 33 0.283486 x 34 5.78081 x 35 2.16895 x 36 8.40762 x 37 14.8461 x 38 6.97953 x 39 1.40395 x 40 6.82782 x 41 0.996979 x 42 616.546 x 43 1887.6 x 44 3.95936 x 0 15.5076 x 1 1.06928 x 2 24.9565 x 3 13.7842 x 4 5.53158 x 5 2.67485 x 6 5.27093 x 7 6.20875 x 8 15.29 x 9 7.79007 x 10 22.2969 x 11 27.3806 x 12 620.566 x 13 29.3457 x 0 42.3635 x 1 13.5732 x 2 53.3326 x 3 51.694 x 4 25.4171 x 5 16.772 x 6 17.0359 x 7 31.2212 x 8 33.8484 x 9 12.7321 x 10 27.727 x 11 32.0773 x 12 624.572 x 13 28 v 1.45581 2.54419 4 436-0.63258516 16 14 14 0.0296387 x 29 0.253665 x 30 1.0003 x 31 0.383453 x 32 0.690161 x 33 0.0814706 x 34 2.62262 x 35 1.06794 x 36 2.1424 x 37 0.259425 x 38 1.69852 x 39 1.89944 x 40 1.21251 x 41 2.97439 x 42 313.979 x 43 1650.97 x 44 0.00727667 x 29 0.0180025 x 30 0.0786134 x 31 0.0230892 x 32 0.0530273 x 33 0.0211645 x 34 0.460439 x 35 0.286317 x 36 2.57965 x 37 3.46031 x 38 0.609274 x 39 0.273262 x 40 1.78839 x 41 0.105641 x 42 209.825 x 43 2159.14 x 44 0.127758 x 0 1.01968 x 1 1.1902 x 2 11.5437 x 3 1.80201 x 4 3.05125 x 5 3.49682 x 6 1.8851 x 7 3.0891 x 8 4.57772 x 9 6.16552 x 10 9.55644 x 11 11.5177 x 12 575.711 x 13 0.216552 x 0 12.7701 x 1 8.12062 x 2 21.2473 x 3 10.2457 x 4 11.952 x 5 10.1392 x 6 7.29912 x 7 5.62534 x 8 15.6975 x 9 12.9297 x 10 18.6345 x 11 25.3677 x 12 949.019 x 13 29 v 4.08419 0.915805 5 6-5.9469910 9 11 13 2.95064 x 45 1.15238 x 46 0.00163334 x 47 0.129965 x 48 0.0941029 x 49 0.0322106 x 50 0.397778 x 52 0.532877 x 53 6.03104 x 54 0.171947 x 55 2.79616 x 46 4.72587 x 47 3.14391 x 48 1.36373 x 49 0.456806 x 50 0.202374 x 51 0.104773 x 53 29.3904 x 54 0.32066 x 55 11.3459 x 14 1.17451 x 15 4.48622 x 18 0.700407 x 19 0.165235 x 20 0.120149 x 22 1.01773 x 23 0.38425 x 24 1.98363 x 25 3.0974 x 27 0.0296387 x 28 2.56488 x 14 1.56383 x 15 0.104964 x 16 0.330456 x 18 0.00905524 x 19 1.83012e-05 x 20 0.106615 x 22 0.0753073 x 23 0.073748 x 24 0.358747 x 25 6.65242e-05 x 26 0.299623 x 27 0.00727667 x 28 30 v 3.47077 1.52923 5 8-6.15308 9 11 13 14 4.69673 x 46 0.912081 x 47 0.26261 x 48 0.727043 x 49 0.389554 x 50 0.115099 x 51 0.458733 x 53 11.658 x 54 1.01352 x 55 0.922816 x 45 0.335578 x 46 1.36605 x 47 4.76672 x 48 3.79723 x 49 1.45879 x 50 0.260968 x 51 1.32476 x 52 0.807689 x 53 23.0549 x 54 13.67 x 55 0.4535 x 14 11.352 x 15 1.59894 x 16 0.116892 x 18 0.483747 x 19 0.550031 x 20 1.54405 x 22 1.5897 x 23 0.353818 x 24 3.0251 x 25 0.0327859 x 26 6.41173 x 27 0.253665 x 28 6.86445 x 14 0.196832 x 15 1.20243 x 16 0.0894533 x 17 1.33263 x 18 0.320311 x 19 0.0164619 x 20 0.0328318 x 22 0.800197 x 23 0.261459 x 24 0.103488 x 25 0.0590688 x 26 0.935855 x 27 0.0180025 x 28 31 v 3.03207 1.96793 5 10-6.22428 7 9 13 15 6.81665 x 47 0.314698 x 48 1.54926 x 49 1.78173 x 50 0.496383 x 51 9.36677 x 54 9.35316 x 55 1.09013 x 46 0.343602 x 47 1.68447 x 48 5.3747 x 49 3.41753 x 50 0.715729 x 51 1.96953 x 53 22.3309 x 54 23.3932 x 55 0.298512 x 14 0.0641619 x 15 12.484 x 16 1.3841 x 17 0.196456 x 18 0.0814336 x 20 1.6071 x 22 0.390166 x 23 0.0940042 x 24 0.431261 x 25 0.099619 x 26 12.1894 x 27 1.0003 x 28 5.30212 x 14 6.35659 x 15 0.0204785 x 16 0.767603 x 17 0.0207105 x 18 0.442056 x 19 0.317704 x 20 0.0336059 x 21 0.357005 x 22 2.22222 x 23 0.378903 x 24 1.47205 x 25 0.0209274 x 26 1.88835 x 27 0.0786134 x 28 32 v 3.51595 1.48405 5 4-5.62772 7 6 10 10 1.67406 x 46 0.528391 x 47 1.03184 x 48 0.00164008 x 49 0.00297746 x 53 5.47106 x 54 1.22617 x 55 1.63151 x 47 0.164887 x 48 3.07384 x 49 1.61884 x 50 17.3512 x 54 2.22339 x 55 0.852699 x 14 0.0716663 x 18 2.01344 x 19 1.98059 x 20 3.54365 x 22 0.387351 x 23 2.40781 x 24 0.204188 x 25 2.21891 x 27 0.383453 x 28 3.1651 x 14 0.721099 x 15 0.18473 x 18 0.352679 x 20 0.0151969 x 22 0.861668 x 23 0.00939025 x 24 0.0769667 x 25 0.526202 x 27 0.0230892 x 28 33 v 3.70403 1.29597 5 6-5.4526210 9 11 13 1.3974 x 45 1.55401 x 46 0.364995 x 47 1.60975 x 48 0.346372 x 49 0.134573 x 50 0.121689 x 52 0.0972837 x 53 6.62145 x 54 1.52802 x 55 0.528103 x 46 0.8009 x 47 1.25169 x 48 0.672645 x 49 3.42482 x 50 1.87708 x 51 0.517973 x 53 24.0809 x 54 7.06976 x 55 0.974844 x 14 2.68686 x 15 3.26911 x 18 1.57294 x 19 5.74963 x 20 0.242254 x 22 0.0130554 x 23 1.16695 x 24 1.51079 x 25 4.34754 x 27 0.690161 x 28 3.24822 x 14 0.425907 x 15 0.470104 x 16 0.0116907 x 18 1.04027 x 19 0.0664409 x 20 0.69864 x 22 0.302539 x 23 0.377861 x 24 0.2588 x 25 0.0296369 x 26 0.792489 x 27 0.0530273 x 28 34 v 3.34954 1.65046 5 2-5.74877 4 4 7 6 1.35468 x 47 0.14569 x 48 3.23965 x 54 0.560895 x 55 2.32535 x 48 1.17291 x 49 7.97954 x 54 1.22122 x 55 0.429088 x 18 1.43289 x 22 2.48495 x 23 0.708919 x 24 0.459086 x 25 1.10265 x 27 0.0814706 x 28 2.34062 x 14 0.160771 x 20 0.377437 x 22 0.117439 x 25 0.283486 x 27 0.0211645 x 28 35 v 2.76655 2.23345 5 12-6.17754 6 7 11 14 9.076 x 48 0.0899168 x 49 4.52214 x 50 2.17341 x 51 4.51098 x 54 18.4284 x 55 1.07404 x 47 0.196587 x 48 2.61946 x 49 5.44355 x 50 1.79226 x 51 24.5017 x 54 33.5701 x 55 0.256311 x 14 1.79972 x 15 0.463094 x 16 13.1407 x 17 1.53981 x 20 0.659916 x 21 0.430233 x 22 0.00764317 x 25 0.00398607 x 26 12.2742 x 27 2.62262 x 28 2.33564 x 14 6.32846 x 15 6.53762 x 16 0.0189178 x 17 0.0829702 x 18 0.0389382 x 20 0.34255 x 21 0.951762 x 22 1.67419 x 23 2.93237e-05 x 24 2.22985 x 25 0.0188095 x 26 5.78081 x 27 0.460439 x 28 36 v 3.13218 1.86782 5 8-5.66655 9 11 13 14 1.7296 x 46 3.55245 x 47 0.0770634 x 48 2.66911 x 49 0.158061 x 50 1.18213 x 51 0.0392879 x 53 8.63471 x 54 4.89977 x 55 0.162741 x 45 0.102327 x 46 0.291363 x 47 1.44192 x 48 0.416734 x 49 3.02001 x 50 3.45515 x 51 0.0150038 x 52 0.132877 x 53 21.7571 x 54 18.2617 x 55 0.231951 x 14 1.461 x 15 4.55175 x 16 0.00999346 x 18 0.0313798 x 19 0.875427 x 20 2.01719 x 22 0.784475 x 23 1.79647 x 24 0.0103031 x 25 0.0729655 x 26 12.1464 x 27 1.06794 x 28 1.02953 x 14 1.51727 x 15 0.624415 x 16 0.39344 x 17 3.64062 x 18 2.27517 x 19 1.63943 x 20 0.0309989 x 22 0.00341177 x 23 0.144886 x 24 1.1625 x 25 0.0254069 x 26 2.16895 x 27 0.286317 x 28 37 v 2.6402 2.3598 5 14-6.04354 5 6 9 11 10.4044 x 49 3.34852 x 50 7.67421 x 51 2.05214 x 54 23.5575 x 55 0.83773 x 48 0.0381646 x 49 4.02032 x 50 3.8205 x 51 21.0528 x 54 49.1925 x 55 0.0904916 x 14 1.15285 x 15 4.77893 x 16 5.1755 x 17 0.0107736 x 20 10.5514 x 21 0.00583241 x 26 13.0545 x 27 2.1424 x 28 1.11179 x 14 2.13926 x 15 5.72748 x 16 6.98738 x 17 3.00176 x 20 0.0781072 x 21 1.8671 x 22 1.11489 x 25 0.0218865 x 26 8.40762 x 27 2.57965 x 28 38 v 2.83626 2.16374 5 16-5.69063 4 5 7 9 7.99881 x 50 17.8968 x 51 3.44425 x 54 21.2796 x 55 0.381177 x 49 0.0102634 x 50 4.79478 x 51 16.0467 x 54 72.1466 x 55 0.768342 x 15 1.78043 x 16 7.66298 x 17 23.0512 x 21 0.188532 x 26 11.6691 x 27 0.259425 x 28 1.77548 x 14 0.327122 x 15 0.937031 x 16 2.79994 x 17 4.65341 x 20 5.81357 x 21 0.00669388 x 26 14.8461 x 27 3.46031 x 28 39 v 2.74863 2.25137 5 10-5.69865 7 9 13 15 1.45475 x 47 5.33289 x 48 2.85403 x 49 0.678931 x 50 3.87824 x 51 4.85229 x 54 13.4621 x 55 0.122221 x 46 0.165815 x 47 0.102352 x 48 1.95497 x 49 0.206633 x 50 5.40151 x 51 0.024311 x 53 17.4337 x 54 32.0742 x 55 0.0191466 x 14 0.304955 x 15 1.78937 x 16 6.77021 x 17 5.72694e-05 x 18 0.240971 x 20 0.2406 x 22 0.165068 x 23 2.41616 x 24 0.31658 x 25 0.00310707 x 26 13.5213 x 27 1.69852 x 28 0.124179 x 14 0.663964 x 15 0.961678 x 16 0.863016 x 17 3.02705 x 18 0.571096 x 19 0.0808545 x 20 0.227826 x 21 3.64235 x 22 0.795299 x 23 2.39934 x 24 1.55233 x 25 0.0156688 x 26 6.97953 x 27 0.609274 x 28 40 v 3.23169 1.76831 5 6-5.050910 9 11 13 0.000459442 x 45 0.00241933 x 46 0.174459 x 47 0.378855 x 48 0.0183171 x 49 0.192485 x 50 3.03025 x 52 0.150585 x 53 9.77553 x 54 2.88638 x 55 0.0528018 x 46 0.00613557 x 47 0.0710139 x 48 0.424264 x 49 0.749442 x 50 0.0374814 x 51 2.67464 x 53 24.5293 x 54 8.84482 x 55 1.01987 x 14 0.00222693 x 15 0.44127 x 18 0.0197755 x 19 2.04793 x 20 0.000121458 x 22 0.420982 x 23 0.0517245 x 24 0.00922166 x 25 13.4775 x 27 1.89944 x 28 0.234062 x 14 5.41811 x 15 0.357545 x 16 0.0161206 x 18 0.863654 x 19 0.123968 x 20 0.310627 x 22 0.876859 x 23 0.528964 x 24 0.172488 x 25 0.0301332 x 26 1.40395 x 27 0.273262 x 28 41 v 3.29886 1.70114 5 16-4.84614 4 5 7 9 0.991382 x 50 1.11471 x 51 24.094 x 54 17.0179 x 55 0.0632815 x 49 0.00291637 x 50 0.51548 x 51 24.8842 x 54 75.3154 x 55 3.10453 x 15 0.353657 x 16 0.0919442 x 17 0.0131982 x 21 3.58266 x 26 44.4232 x 27 1.21251 x 28 12.234 x 14 0.669338 x 15 0.38836 x 16 1.88492 x 17 0.0067469 x 20 3.28675 x 21 0.131718 x 26 6.82782 x 27 1.78839 x 28 42 v 3.06522 1.93478 5 4-4.98118 7 6 10 10 0.00117628 x 46 0.0240807 x 47 0.0740375 x 48 0.0107011 x 49 1.61475 x 53 8.39488 x 54 1.61946 x 55 0.0135085 x 47 0.0269533 x 48 0.270484 x 49 0.0248373 x 50 20.5843 x 54 3.34071 x 55 0.733072 x 14 0.0450603 x 18 0.0399855 x 19 0.531409 x 20 0.0268421 x 22 0.135988 x 23 0.0697029 x 24 0.310286 x 25 7.39413 x 27 2.97439 x 28 0.011223 x 14 2.59255 x 15 0.0593038 x 18 1.40652 x 20 0.804176 x 22 0.819103 x 23 0.173374 x 24 0.770202 x 25 0.996979 x 27 0.105641 x 28 43 v 2.4667 2.5333 5 448-3.720711 11 15 15 0.52455 x 45 1.71795 x 46 2.59605 x 47 2.67839 x 48 3.00553 x 49 3.70814 x 50 1.01797 x 51 0.598206 x 52 7.05562 x 53 614.028 x 54 945.979 x 55 0.0173642 x 45 0.155257 x 46 0.44376 x 47 0.852788 x 48 0.886327 x 49 2.19454 x 50 7.92047 x 51 0.348306 x 52 0.481003 x 53 533.865 x 54 1901.91 x 55 6.68053 x 14 10.3627 x 15 8.84471 x 16 3.44107 x 17 1.72208 x 18 2.01334 x 19 8.912 x 20 3.31279 x 21 4.23614 x 22 4.53003 x 23 5.34074 x 24 9.45932 x 25 37.9143 x 26 684.333 x 27 313.979 x 28 23.9537 x 14 29.4312 x 15 36.8189 x 16 25.4962 x 17 16.4283 x 18 11.2476 x 19 27.423 x 20 17.5777 x 21 17.2017 x 22 15.3361 x 23 12.874 x 24 24.0066 x 25 50.7461 x 26 616.546 x 27 209.825 x 28 44 v 1.96007 3.03993 5 1432-2.2230311 11 15 15 0.00941701 x 45 0.263595 x 46 1.20741 x 47 3.25482 x 48 7.65525 x 49 10.7672 x 50 6.0282 x 51 0.131246 x 52 1.14214 x 53 629.552 x 54 5125.15 x 55 0.01459 x 45 0.0252691 x 46 0.14929 x 47 0.766172 x 48 2.06309 x 49 5.24557 x 50 5.62759 x 51 0.0327255 x 52 0.192828 x 53 399.412 x 54 6689.25 x 55 0.267534 x 14 1.77656 x 15 11.6798 x 16 20.9747 x 17 1.44258 x 18 2.57054 x 19 2.69154 x 20 29.6089 x 21 7.5171 x 22 3.79573 x 23 2.15066 x 24 4.01952 x 25 5.30367 x 26 1062.05 x 27 1650.97 x 28 0.479952 x 14 15.6372 x 15 27.5237 x 16 52.0575 x 17 12.6348 x 18 3.78513 x 19 25.3342 x 20 75.4422 x 21 20.6451 x 22 10.5177 x 23 15.8367 x 24 14.8564 x 25 31.6861 x 26 1887.6 x 27 2159.14 x 28 45 v 4.88247 1.11753 6 1-8.1572 2 3 5 4 1.10204 x 57 0.0154801 x 58 1.26074 x 56 5.6046 x 57 0.0171155 x 58 2.95064 x 29 1.3974 x 33 0.000459442 x 40 0.52455 x 43 0.00941701 x 44 0.922816 x 30 0.162741 x 36 0.0173642 x 43 0.01459 x 44 46 v 4.264 1.736 6 3-8.49272 3 3 9 9 0.288632 x 56 4.25062 x 57 0.668621 x 58 3.47182 x 56 9.74659 x 57 5.57337 x 58 1.15238 x 29 4.69673 x 30 1.67406 x 32 1.55401 x 33 1.7296 x 36 0.00241933 x 40 0.00117628 x 42 1.71795 x 43 0.263595 x 44 2.79616 x 29 0.335578 x 30 1.09013 x 31 0.528103 x 33 0.102327 x 36 0.122221 x 39 0.0528018 x 40 0.155257 x 43 0.0252691 x 44 47 v 3.79757 2.20243 6 5-8.67617 3 3 12 12 1.25269 x 56 3.82077 x 57 5.93835 x 58 4.81455 x 56 9.81314 x 57 14.3596 x 58 0.00163334 x 29 0.912081 x 30 6.81665 x 31 0.528391 x 32 0.364995 x 33 1.35468 x 34 3.55245 x 36 1.45475 x 39 0.174459 x 40 0.0240807 x 42 2.59605 x 43 1.20741 x 44 4.72587 x 29 1.36605 x 30 0.343602 x 31 1.63151 x 32 0.8009 x 33 1.07404 x 35 0.291363 x 36 0.165815 x 39 0.00613557 x 40 0.0135085 x 42 0.44376 x 43 0.14929 x 44 48 v 3.48099 2.51901 6 7-8.7421 3 3 13 14 2.98026 x 56 2.90968 x 57 11.7424 x 58 5.17346 x 56 10.1817 x 57 23.011 x 58 0.129965 x 29 0.26261 x 30 0.314698 x 31 1.03184 x 32 1.60975 x 33 0.14569 x 34 9.076 x 35 0.0770634 x 36 5.33289 x 39 0.378855 x 40 0.0740375 x 42 2.67839 x 43 3.25482 x 44 3.14391 x 29 4.76672 x 30 1.68447 x 31 0.164887 x 32 1.25169 x 33 2.32535 x 34 0.196587 x 35 1.44192 x 36 0.83773 x 37 0.102352 x 39 0.0710139 x 40 0.0269533 x 42 0.852788 x 43 0.766172 x 44 49 v 3.26957 2.73043 6 9-8.73518 3 3 13 16 5.38788 x 56 2.11988 x 57 17.0653 x 58 4.72754 x 56 10.8144 x 57 31.883 x 58 0.0941029 x 29 0.727043 x 30 1.54926 x 31 0.00164008 x 32 0.346372 x 33 0.0899168 x 35 2.66911 x 36 10.4044 x 37 2.85403 x 39 0.0183171 x 40 0.0107011 x 42 3.00553 x 43 7.65525 x 44 1.36373 x 29 3.79723 x 30 5.3747 x 31 3.07384 x 32 0.672645 x 33 1.17291 x 34 2.61946 x 35 0.416734 x 36 0.0381646 x 37 0.381177 x 38 1.95497 x 39 0.424264 x 40 0.0632815 x 41 0.270484 x 42 0.886327 x 43 2.06309 x 44 50 v 3.15494 2.84506 6 11-8.6672 3 3 13 15 8.3467 x 56 1.4435 x 57 21.5044 x 58 3.63202 x 56 11.452 x 57 41.6191 x 58 0.0322106 x 29 0.389554 x 30 1.78173 x 31 0.134573 x 33 4.52214 x 35 0.158061 x 36 3.34852 x 37 7.99881 x 38 0.678931 x 39 0.192485 x 40 0.991382 x 41 3.70814 x 43 10.7672 x 44 0.456806 x 29 1.45879 x 30 3.41753 x 31 1.61884 x 32 3.42482 x 33 5.44355 x 35 3.02001 x 36 4.02032 x 37 0.0102634 x 38 0.206633 x 39 0.749442 x 40 0.00291637 x 41 0.0248373 x 42 2.19454 x 43 5.24557 x 44 51 v 3.19829 2.80171 6 13-8.49757 3 3 10 13 11.5811 x 56 0.78253 x 57 24.0574 x 58 2.00404 x 56 12.7418 x 57 52.8305 x 58 0.115099 x 30 0.496383 x 31 2.17341 x 35 1.18213 x 36 7.67421 x 37 17.8968 x 38 3.87824 x 39 1.11471 x 41 1.01797 x 43 6.0282 x 44 0.202374 x 29 0.260968 x 30 0.715729 x 31 1.87708 x 33 1.79226 x 35 3.45515 x 36 3.8205 x 37 4.79478 x 38 5.40151 x 39 0.0374814 x 40 0.51548 x 41 7.92047 x 43 5.62759 x 44 52 v 4.27918 1.72082 6 1-7.37333 2 3 5 4 1.64838 x 57 0.0724302 x 58 0.124671 x 56 5.95316 x 57 0.201349 x 58 0.397778 x 29 0.121689 x 33 3.03025 x 40 0.598206 x 43 0.131246 x 44 1.32476 x 30 0.0150038 x 36 0.348306 x 43 0.0327255 x 44 53 v 3.6981 2.3019 6 3-7.426 3 3 9 9 0.0103029 x 56 5.34458 x 57 1.55073 x 58 0.146748 x 56 10.7131 x 57 6.23433 x 58 0.532877 x 29 0.458733 x 30 0.00297746 x 32 0.0972837 x 33 0.0392879 x 36 0.150585 x 40 1.61475 x 42 7.05562 x 43 1.14214 x 44 0.104773 x 29 0.807689 x 30 1.96953 x 31 0.517973 x 33 0.132877 x 36 0.024311 x 39 2.67464 x 40 0.481003 x 43 0.192828 x 44 54 v 3.14356 2.85644 6 430-5.76581 3 3 16 16 0.478655 x 56 255.189 x 57 972.589 x 58 0.259799 x 56 214.129 x 57 1997.33 x 58 6.03104 x 29 11.658 x 30 9.36677 x 31 5.47106 x 32 6.62145 x 33 3.23965 x 34 4.51098 x 35 8.63471 x 36 2.05214 x 37 3.44425 x 38 4.85229 x 39 9.77553 x 40 24.094 x 41 8.39488 x 42 614.028 x 43 629.552 x 44 29.3904 x 29 23.0549 x 30 22.3309 x 31 17.3512 x 32 24.0809 x 33 7.97954 x 34 24.5017 x 35 21.7571 x 36 21.0528 x 37 16.0467 x 38 17.4337 x 39 24.5293 x 40 24.8842 x 41 20.5843 x 42 533.865 x 43 399.412 x 44 55 v 2.45562 3.54438 6 2520-3.78667 3 3 16 16 0.0206863 x 56 210.298 x 57 8721.48 x 58 0.036004 x 56 119.93 x 57 11108.1 x 58 0.171947 x 29 1.01352 x 30 9.35316 x 31 1.22617 x 32 1.52802 x 33 0.560895 x 34 18.4284 x 35 4.89977 x 36 23.5575 x 37 21.2796 x 38 13.4621 x 39 2.88638 x 40 17.0179 x 41 1.61946 x 42 945.979 x 43 5125.15 x 44 0.32066 x 29 13.67 x 30 23.3932 x 31 2.22339 x 32 7.06976 x 33 1.22122 x 34 33.5701 x 35 18.2617 x 36 49.1925 x 37 72.1466 x 38 32.0742 x 39 8.84482 x 40 75.3154 x 41 3.34071 x 42 1901.91 x 43 6689.25 x 44 56 v 3.79347 3.20653 7 8-12.2433 0 0 9 11 0.288632 x 46 1.25269 x 47 2.98026 x 48 5.38788 x 49 8.3467 x 50 11.5811 x 51 0.0103029 x 53 0.478655 x 54 0.0206863 x 55 1.26074 x 45 3.47182 x 46 4.81455 x 47 5.17346 x 48 4.72754 x 49 3.63202 x 50 2.00404 x 51 0.124671 x 52 0.146748 x 53 0.259799 x 54 0.036004 x 55 57 v 3.76087 3.23913 7 130-8.29778 0 0 11 11 1.10204 x 45 4.25062 x 46 3.82077 x 47 2.90968 x 48 2.11988 x 49 1.4435 x 50 0.78253 x 51 1.64838 x 52 5.34458 x 53 255.189 x 54 210.298 x 55 5.6046 x 45 9.74659 x 46 9.81314 x 47 10.1817 x 48 10.8144 x 49 11.452 x 50 12.7418 x 51 5.95316 x 52 10.7131 x 53 214.129 x 54 119.93 x 55 58 v 2.96804 4.03196 7 3294-5.7018 0 0 11 11 0.0154801 x 45 0.668621 x 46 5.93835 x 47 11.7424 x 48 17.0653 x 49 21.5044 x 50 24.0574 x 51 0.0724302 x 52 1.55073 x 53 972.589 x 54 8721.48 x 55 0.0171155 x 45 5.57337 x 46 14.3596 x 47 23.011 x 48 31.883 x 49 41.6191 x 50 52.8305 x 51 0.201349 x 52 6.23433 x 53 1997.33 x 54 11108.1 x 55 Ac.inp: Number of entries: 501 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 7 Ed0 = -31.6042 Ed1 = -30.2999 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.795240.204764 with Energy0 = -76.164 valence state1 = 1.931341.06866 with Energy1 = -75.1567 valence state2 = 2.71570.284296 with Energy2 = -74.9306 valence state3 = 1.365211.63479 with Energy3 = -74.3582 valence state4 = 2.10860.891404 with Energy4 = -74.3926 valence state5 = 2.155410.844591 with Energy5 = -74.2653 valence state6 = 1.922781.07722 with Energy6 = -74.0032 valence state7 = 1.885791.11421 with Energy7 = -73.943 valence state8 = 2.292110.707889 with Energy8 = -74.0522 valence state9 = 1.771341.22866 with Energy9 = -73.5375 valence state10 = 1.524841.47516 with Energy10 = -72.9756 valence state11 = 1.117421.88258 with Energy11 = -72.7919 valence state12 = 1.240221.75978 with Energy12 = -72.7562 valence state13 = 1.069241.93076 with Energy13 = -71.7285 valence state14 = 3.419480.580518 with Energy14 = -87.9675 valence state15 = 2.726291.27371 with Energy15 = -87.209 valence state16 = 2.28271.7173 with Energy16 = -86.6089 valence state17 = 2.090581.90942 with Energy17 = -86.1826 valence state18 = 3.55390.446102 with Energy18 = -86.7881 valence state19 = 2.851471.14853 with Energy19 = -86.3425 valence state20 = 3.180340.819657 with Energy20 = -86.3573 valence state21 = 2.047211.95279 with Energy21 = -85.8706 valence state22 = 2.720231.27977 with Energy22 = -86.0389 valence state23 = 2.856941.14306 with Energy23 = -85.9549 valence state24 = 2.611751.38825 with Energy24 = -85.8308 valence state25 = 2.893281.10672 with Energy25 = -85.8771 valence state26 = 2.368651.63135 with Energy26 = -85.6017 valence state27 = 1.731592.26841 with Energy27 = -83.5664 valence state28 = 1.455812.54419 with Energy28 = -81.731 valence state29 = 4.084190.915805 with Energy29 = -92.7732 valence state30 = 3.470771.52923 with Energy30 = -92.1794 valence state31 = 3.032071.96793 with Energy31 = -91.6784 valence state32 = 3.515951.48405 with Energy32 = -91.7129 valence state33 = 3.704031.29597 with Energy33 = -91.7831 valence state34 = 3.349541.65046 with Energy34 = -91.617 valence state35 = 2.766552.23345 with Energy35 = -91.2854 valence state36 = 3.132181.86782 with Energy36 = -91.2513 valence state37 = 2.64022.3598 with Energy37 = -90.9866 valence state38 = 2.836262.16374 with Energy38 = -90.8894 valence state39 = 2.748632.25137 with Energy39 = -90.7831 valence state40 = 3.231691.76831 with Energy40 = -90.7654 valence state41 = 3.298861.70114 with Energy41 = -90.6482 valence state42 = 3.065221.93478 with Energy42 = -90.4785 valence state43 = 2.46672.5333 with Energy43 = -88.4375 valence state44 = 1.960073.03993 with Energy44 = -86.279 valence state45 = 4.882471.11753 with Energy45 = -91.3246 valence state46 = 4.2641.736 with Energy46 = -90.8535 valence state47 = 3.797572.20243 with Energy47 = -90.4286 valence state48 = 3.480992.51901 with Energy48 = -90.0817 valence state49 = 3.269572.73043 with Energy49 = -89.799 valence state50 = 3.154942.84506 with Energy50 = -89.5815 valence state51 = 3.198292.80171 with Energy51 = -89.4684 valence state52 = 4.279181.72082 with Energy52 = -89.7539 valence state53 = 3.69812.3019 with Energy53 = -89.0487 valence state54 = 3.143562.85644 with Energy54 = -86.6653 valence state55 = 2.455623.54438 with Energy55 = -83.7889 valence state56 = 3.793473.20653 with Energy56 = -82.2903 valence state57 = 3.760873.23913 with Energy57 = -78.3023 valence state58 = 2.968044.03196 with Energy58 = -74.6723 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 119 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -94.19063593375989 -1.417449179384306 Found lorentz at 29 -0.0026483 lm= -0.0026483 1.23034e-07 -1.0617 lp= -0.0026483 1.23034e-07 -0.814707 r- 0.0005336 Found lorentz at 30 0.588328 lm= 0.588328 3.41989e-05 -1.89522e-16 lp= 0.588328 3.41989e-05 -0.805074 r- 0.000405191 Found lorentz at 31 1.09138 lm= 1.09138 0.000555866 -1.13381e-17 lp= 1.09138 0.000555867 -0.79388 r- 0.0233397 Found lorentz at 32 0.954942 lm= 0.954941 0.000371713 -1.65889e-17 lp= 0.954941 0.000371714 -0.78526 r- 0.00391439 Found lorentz at 33 0.921227 lm= 0.921226 0.000324328 -1.91578e-17 lp= 0.921226 0.000324329 -0.788253 r- 0.00340243 Found lorentz at 34 1.02825 lm= 1.02824 0.000585961 -1.03551e-17 lp= 1.02825 0.000585962 -0.778954 r- 0.0250747 Found lorentz at 35 1.48582 lm= 1.48582 0.00102744 -6.01626e-18 lp= 1.48582 0.00102744 -0.786214 r- 0.0435605 Found lorentz at 36 1.42997 lm= 1.42997 0.0012844 -4.62897e-18 lp= 1.42997 0.00128441 -0.771072 r- 0.0555251 Found lorentz at 37 1.78866 lm= 1.78864 0.00139763 -4.26624e-18 lp= 1.78865 0.00139778 -0.77224 r- 0.0603364 Found lorentz at 38 1.92583 lm= 1.92573 0.003323 -1.87826e-18 lp= 1.92578 0.00332571 -0.790488 r- 0.140271 Found lorentz at 39 1.89213 lm= 1.89201 0.00414602 -1.36928e-18 lp= 1.89207 0.00414866 -0.753804 r- 0.183488 Found lorentz at 40 1.91202 lm= 1.91194 0.0036912 -1.64959e-18 lp= 1.91198 0.00369266 -0.78054 r- 0.157715 Found lorentz at 41 2.30693 lm= 2.3078 0.0152655 -5.10752e-19 lp= 2.30737 0.015309 -0.884796 r- 0.577212 Found lorentz at 42 2.18631 lm= 2.18626 0.00632895 -1.00498e-18 lp= 2.18628 0.00632927 -0.797554 r- 0.264532 Q = 8.000000000001437 n0=3.387300202618909e-06 n1=6.773343764939963e-07 n2=8.106314199628264e-07 n3=7.112002207624316e-08 n4=1.200912101094932e-07 n5=6.320328520888493e-07 n6=1.125879542964667e-07 n7=6.407109027848688e-08 n8=7.155152054654383e-07 n9=2.628975013346099e-07 n10=2.941536579621826e-08 n11=4.663733313566972e-08 n12=4.802633524216472e-08 n13=4.690913649121174e-07 n14=0.004498178809299799 n15=0.0006388545783410514 n16=2.014752858479198e-05 n17=3.017752238062135e-07 n18=0.001072056646770973 n19=0.0001427345212646363 n20=3.312867724717461e-05 n21=1.295728065261478e-07 n22=4.013864856087725e-05 n23=0.000199545675289108 n24=7.973979908612098e-05 n25=0.0004125989020572114 n26=1.217328288909184e-07 n27=0.000387111735898653 n28=3.751675593323768e-06 n29=0.7974147000033197 n30=0.0005393610456147914 n31=0.0002980434696041631 n32=0.0001803177264260554 n33=0.0003168958929462852 n34=9.035494297370839e-05 n35=0.0001440639155952855 n36=0.0001771484494036715 n37=5.616356068351566e-05 n38=3.723027423423763e-05 n39=8.863619817333002e-05 n40=5.692286756690713e-05 n41=0.0001571967155781657 n42=2.52832258500276e-05 n43=0.0006017068394363212 n44=0.0002270310666312886 n45=0.02554769265502255 n46=0.02895292152817235 n47=0.02990146235214822 n48=0.01808969822486576 n49=0.007245520444715418 n50=0.002254804348878137 n51=0.0009057501228756582 n52=0.001776522632836432 n53=0.002303527500015457 n54=0.07145297890297406 n55=0.0006036251148915879 n56=0.0004653185098116981 n57=0.001167298415805652 n58=0.001385836021862759 Q is here equal to 8.000000000001437 1.) nd: 5.187527975939034 Norm of Spectral functions:  0: 1.1138  1: 0.7550  2: 1.3516  3: 0.7269  4: 0.5876  5: 0.9533  6: 0.9392  7: 0.9935  8: 2.2024  9: 0.4584 10: 0.3801 11: 0.3238 12: 0.3241 13: 0.3061 14: 1.0005 15: 1.0008 16: 1.0008 17: 1.0006 18: 1.0006 19: 1.0004 20: 1.0008 21: 0.9995 22: 1.0014 23: 1.0009 24: 1.0006 25: 1.0005 26: 0.9985 27: 0.9991 28: 1.0027 29: 1.0000 30: 1.0014 31: 0.9961 32: 1.0036 33: 0.9995 34: 1.0052 35: 0.9990 36: 0.9984 37: 0.9916 38: 1.0153 39: 1.0088 40: 0.9954 41: 1.0019 42: 1.0007 43: 0.7829 44: 0.9916 45: 0.9975 46: 0.9999 47: 0.9999 48: 1.0000 49: 1.0004 50: 1.0003 51: 0.9997 52: 0.9998 53: 0.9447 54: 0.9939 55: 0.7836 56: 0.5141 57: 0.3039 58: 0.0588  0: 4.0010  1: 1.1865 1.) SelfConsistentStep 1.) Difference between steps: 0.3071 2.) DeterminSpectralFunctions ; lambda = -94.22837260435296 -1.455185849977369 Found lorentz at 29 -0.00312644 lm= -0.00312644 1.44923e-07 -1.09933 lp= -0.00312644 1.44923e-07 -0.804188 r- 0.000573477 Found lorentz at 30 0.59206 lm= 0.59206 3.57807e-05 -1.7603e-16 lp= 0.59206 3.57807e-05 -0.79363 r- 0.000430046 Found lorentz at 31 1.10097 lm= 1.10097 0.000389005 -1.5718e-17 lp= 1.10097 0.000389005 -0.781945 r- 0.0165828 Found lorentz at 32 0.952107 lm= 0.952107 0.000266826 -2.23815e-17 lp= 0.952107 0.000266826 -0.772786 r- 0.00285521 Found lorentz at 33 0.921492 lm= 0.921491 0.000291654 -2.05816e-17 lp= 0.921491 0.000291654 -0.774771 r- 0.00311289 Found lorentz at 34 1.02485 lm= 1.02485 0.000389133 -1.50851e-17 lp= 1.02485 0.000389133 -0.766166 r- 0.0169299 Found lorentz at 35 1.5015 lm= 1.5015 0.000774759 -7.7557e-18 lp= 1.5015 0.00077476 -0.775165 r- 0.0333159 Found lorentz at 36 1.43237 lm= 1.43237 0.00110334 -5.15211e-18 lp= 1.43237 0.00110335 -0.753964 r- 0.0487802 Found lorentz at 37 1.80913 lm= 1.80912 0.00121219 -4.83219e-18 lp= 1.80913 0.00121226 -0.765376 r- 0.0527966 Found lorentz at 38 1.95403 lm= 1.95398 0.00263556 -2.32827e-18 lp= 1.95401 0.00263632 -0.783506 r- 0.112168 Found lorentz at 39 1.90121 lm= 1.90114 0.00369203 -1.4732e-18 lp= 1.90118 0.00369341 -0.737698 r- 0.166907 Found lorentz at 40 1.91243 lm= 1.91238 0.00311501 -1.89544e-18 lp= 1.9124 0.00311566 -0.768509 r- 0.135147 Found lorentz at 41 2.34467 lm= 2.34493 0.00808351 -8.8846e-19 lp= 2.3448 0.00809054 -0.847986 r- 0.318109 Found lorentz at 42 2.18705 lm= 2.18703 0.00442863 -1.38656e-18 lp= 2.18704 0.00442876 -0.783635 r- 0.188387 Q = 7.999999999997044 n0=3.169942704320898e-06 n1=6.372258872058688e-07 n2=7.556295427628646e-07 n3=6.76894529850346e-08 n4=1.13272697477912e-07 n5=5.892561596537237e-07 n6=1.05647385127059e-07 n7=6.010158462801104e-08 n8=6.682843014851867e-07 n9=2.456162783618148e-07 n10=2.766522362848555e-08 n11=4.38950417412962e-08 n12=4.531187254893212e-08 n13=4.449852602907615e-07 n14=0.003844935615184824 n15=0.0005757311520011527 n16=1.898420322620334e-05 n17=2.802356168600387e-07 n18=0.0009400272393914909 n19=0.0001255402904646628 n20=2.921379194770023e-05 n21=1.219469383436746e-07 n22=3.666598390120697e-05 n23=0.0001772357178498787 n24=7.152659427020166e-05 n25=0.0003689817346307363 n26=1.155871545296238e-07 n27=0.0003536932391022192 n28=3.500655814044516e-06 n29=0.825573085736737 n30=0.0005083935026058915 n31=0.0002795004392582131 n32=0.0001708707637131684 n33=0.0002974706432716387 n34=8.61505044985017e-05 n35=0.000135216311704496 n36=0.0001658265626610523 n37=5.292653800003259e-05 n38=3.567925296618282e-05 n39=8.266542687374442e-05 n40=5.468898202785087e-05 n41=0.0001529001988766336 n42=2.442872572259929e-05 n43=0.0005818293496099901 n44=0.0002196633026440868 n45=0.02147169016418083 n46=0.02427357166809193 n47=0.02500642279132909 n48=0.01520389907821969 n49=0.006122391685579025 n50=0.001913006968392458 n51=0.0007690056978331438 n52=0.001544068898658912 n53=0.002001162383878521 n54=0.06296976968247452 n55=0.000548564553267415 n56=0.0005002737538164671 n57=0.001256128058221992 n58=0.001445219863998488 Q is here equal to 7.999999999997044 2.) nd: 5.1616662938897 Norm of Spectral functions:  0: 1.1660  1: 0.7636  2: 1.4050  3: 0.8025  4: 0.6056  5: 1.1343  6: 0.8128  7: 0.8299  8: 2.4409  9: 0.4914 10: 0.3702 11: 0.3289 12: 0.3341 13: 0.3685 14: 1.0012 15: 1.0006 16: 1.0006 17: 1.0003 18: 1.0006 19: 1.0004 20: 1.0008 21: 0.9995 22: 1.0007 23: 1.0004 24: 1.0003 25: 1.0006 26: 0.9987 27: 0.9989 28: 1.0025 29: 0.9999 30: 1.0019 31: 0.9994 32: 1.0031 33: 0.9997 34: 1.0020 35: 1.0013 36: 0.9990 37: 1.0084 38: 1.0132 39: 0.9992 40: 0.9969 41: 1.0014 42: 1.0009 43: 1.1292 44: 0.9850 45: 1.0008 46: 0.9992 47: 0.9995 48: 0.9992 49: 0.9996 50: 0.9993 51: 0.9988 52: 0.9994 53: 1.0572 54: 0.9896 55: 0.9880 56: 0.3695 57: 0.2434 58: 0.0487  0: 4.0104  1: 1.1513 2.) SelfConsistentStep 2.) Difference between steps: 0.2356 3.) DeterminSpectralFunctions ; lambda = -94.2067690251974 -1.433582270821816 Found lorentz at 29 -0.00318336 lm= -0.00318336 1.41807e-07 -1.11343 lp= -0.00318336 1.41807e-07 -0.809874 r- 0.000501837 Found lorentz at 30 0.585462 lm= 0.585462 2.58989e-05 -2.471e-16 lp= 0.585462 2.58989e-05 -0.799976 r- 0.000308808 Found lorentz at 31 1.0898 lm= 1.0898 0.00026675 -2.35216e-17 lp= 1.0898 0.00026675 -0.792112 r- 0.0112253 Found lorentz at 32 0.956132 lm= 0.956132 0.000190876 -3.19961e-17 lp= 0.956132 0.000190876 -0.781491 r- 0.00201974 Found lorentz at 33 0.920967 lm= 0.920967 0.000212926 -2.8784e-17 lp= 0.920967 0.000212926 -0.782871 r- 0.00224909 Found lorentz at 34 1.03033 lm= 1.03032 0.000272964 -2.18803e-17 lp= 1.03033 0.000272964 -0.772822 r- 0.0117735 Found lorentz at 35 1.48934 lm= 1.48934 0.000554977 -1.10921e-17 lp= 1.48934 0.000554978 -0.784595 r- 0.0235781 Found lorentz at 36 1.42864 lm= 1.42863 0.000800051 -7.29551e-18 lp= 1.42863 0.000800057 -0.763992 r- 0.0349069 Found lorentz at 37 1.79372 lm= 1.79372 0.000778702 -7.76441e-18 lp= 1.79372 0.000778721 -0.777584 r- 0.0333823 Found lorentz at 38 1.93478 lm= 1.93476 0.00146915 -4.26872e-18 lp= 1.93477 0.00146931 -0.791982 r- 0.0618429 Found lorentz at 39 1.8934 lm= 1.89337 0.00255586 -2.20871e-18 lp= 1.89338 0.00255631 -0.751436 r- 0.113402 Found lorentz at 40 1.90905 lm= 1.90903 0.0023145 -2.61304e-18 lp= 1.90904 0.00231473 -0.777736 r- 0.0992108 Found lorentz at 41 2.31493 lm= 2.31504 0.00586839 -1.25307e-18 lp= 2.31499 0.00587025 -0.857721 r- 0.228155 Found lorentz at 42 2.1902 lm= 2.19018 0.00309644 -2.0207e-18 lp= 2.19019 0.00309649 -0.79102 r- 0.130486 Q = 8.000000000001078 n0=2.853953046519487e-06 n1=5.795408421511956e-07 n2=6.810082985450364e-07 n3=6.252793585848183e-08 n4=1.036498996246964e-07 n5=5.308072207352925e-07 n6=9.601063997474801e-08 n7=5.486636220954384e-08 n8=6.021990559103373e-07 n9=2.226068517469681e-07 n10=2.529461838946868e-08 n11=4.005777360689306e-08 n12=4.157118772979533e-08 n13=4.109080809031418e-07 n14=0.003593078046913061 n15=0.0005576839635973804 n16=1.887541829297716e-05 n17=2.61354908885845e-07 n18=0.0008915875680664951 n19=0.0001195222244922044 n20=2.780872871611391e-05 n21=1.155873561886731e-07 n22=3.564948914100314e-05 n23=0.0001694966501223486 n24=6.877191491057751e-05 n25=0.0003554201304730065 n26=1.11613962210288e-07 n27=0.0003425475494713244 n28=3.401442771168104e-06 n29=0.8360090476852621 n30=0.0004603274376793868 n31=0.0002530435424444084 n32=0.0001541544354695959 n33=0.0002686872995354076 n34=7.775096540799619e-05 n35=0.0001229394225137114 n36=0.000150555891151045 n37=4.83835938426258e-05 n38=3.264218866489809e-05 n39=7.524084317714238e-05 n40=5.032739506405743e-05 n41=0.0001395377470378091 n42=2.248051836646272e-05 n43=0.0005400521412627778 n44=0.000206470951899877 n45=0.02002517881857713 n46=0.02259415352104769 n47=0.02323634347027401 n48=0.01415660506419722 n49=0.005713832338241787 n50=0.001788384610988966 n51=0.0007190326449872202 n52=0.001461742425774659 n53=0.001894643212387223 n54=0.05995620440870993 n55=0.0005280925804425394 n56=0.000488697485421102 n57=0.001230439990643285 n58=0.001404370684519128 Q is here equal to 8.000000000001078 3.) nd: 5.152124287729975 Norm of Spectral functions:  0: 1.1329  1: 0.7557  2: 1.3756  3: 0.7597  4: 0.5954  5: 1.0246  6: 0.8820  7: 0.9183  8: 2.3344  9: 0.4768 10: 0.3795 11: 0.3302 12: 0.3332 13: 0.3453 14: 1.0020 15: 1.0007 16: 1.0007 17: 1.0005 18: 1.0009 19: 1.0006 20: 1.0008 21: 0.9996 22: 1.0008 23: 1.0007 24: 1.0007 25: 1.0007 26: 0.9978 27: 0.9987 28: 1.0023 29: 1.0000 30: 1.0012 31: 1.0043 32: 1.0032 33: 0.9997 34: 0.9937 35: 0.9991 36: 0.9976 37: 0.9987 38: 0.9867 39: 1.0092 40: 0.9945 41: 0.9996 42: 1.0019 43: 0.8352 44: 0.9460 45: 1.0004 46: 0.9989 47: 1.0003 48: 1.0002 49: 1.0013 50: 1.0074 51: 1.0326 52: 1.0002 53: 1.2490 54: 0.9972 55: 0.9753 56: 0.4131 57: 0.2886 58: 0.0500  0: 4.0140  1: 1.1381 3.) SelfConsistentStep 3.) Difference between steps: 0.1957 4.) DeterminSpectralFunctions ; lambda = -94.17781664269815 -1.40462988832256 Found lorentz at 29 -0.00313526 lm= -0.00313526 1.36956e-07 -1.1194 lp= -0.00313526 1.36956e-07 -0.818145 r- 0.000532705 Found lorentz at 30 0.583399 lm= 0.583399 1.86547e-05 -3.51229e-16 lp= 0.583399 1.86547e-05 -0.809448 r- 0.000219828 Found lorentz at 31 1.08631 lm= 1.08631 0.000198624 -3.24587e-17 lp= 1.08631 0.000198624 -0.802938 r- 0.00824573 Found lorentz at 32 0.964088 lm= 0.964088 0.000145526 -4.3258e-17 lp= 0.964088 0.000145526 -0.793422 r- 0.00151672 Found lorentz at 33 0.92371 lm= 0.92371 0.000155671 -4.05218e-17 lp= 0.92371 0.000155671 -0.794233 r- 0.0016208 Found lorentz at 34 1.03953 lm= 1.03953 0.00021574 -2.86084e-17 lp= 1.03953 0.00021574 -0.785619 r- 0.00915371 Found lorentz at 35 1.48835 lm= 1.48835 0.000415033 -1.53273e-17 lp= 1.48835 0.000415033 -0.797579 r- 0.0173455 Found lorentz at 36 1.43328 lm= 1.43328 0.000599372 -1.01063e-17 lp= 1.43328 0.000599374 -0.778297 r- 0.0256704 Found lorentz at 37 1.79105 lm= 1.79105 0.000551968 -1.13808e-17 lp= 1.79105 0.000551974 -0.792586 r- 0.0232141 Found lorentz at 38 1.92806 lm= 1.92806 0.000914134 -7.08533e-18 lp= 1.92806 0.000914175 -0.80482 r- 0.037863 Found lorentz at 39 1.89778 lm= 1.89777 0.00184259 -3.20312e-18 lp= 1.89777 0.00184273 -0.768289 r- 0.0799513 Found lorentz at 40 1.90714 lm= 1.90712 0.00172363 -3.61407e-18 lp= 1.90713 0.00172371 -0.789285 r- 0.072797 Found lorentz at 41 2.30086 lm= 2.30091 0.00405995 -1.81972e-18 lp= 2.30089 0.00406038 -0.859598 r- 0.157458 Found lorentz at 42 2.19204 lm= 2.19204 0.00221139 -2.9001e-18 lp= 2.19204 0.00221141 -0.800834 r- 0.0920464 Q = 7.999999999999821 n0=2.583223700889574e-06 n1=5.309345175221594e-07 n2=6.181999995080251e-07 n3=5.820755793094848e-08 n4=9.557346114598905e-08 n5=4.816077787124608e-07 n6=8.791160545367153e-08 n7=5.054631438418108e-08 n8=5.462702835448269e-07 n9=2.035695886478105e-07 n10=2.332676144922025e-08 n11=3.683984527604659e-08 n12=3.847384652134594e-08 n13=3.824808378145276e-07 n14=0.003417090690061303 n15=0.0005445223958144011 n16=1.874428993515704e-05 n17=2.393357995613458e-07 n18=0.0008582905773217886 n19=0.0001151794387554125 n20=2.680823182983581e-05 n21=1.07366231574964e-07 n22=3.497555882935052e-05 n23=0.0001641366650027788 n24=6.690993364702145e-05 n25=0.0003451990001054572 n26=1.046836917473644e-07 n27=0.0003357675437539191 n28=3.333350729927028e-06 n29=0.8404077190710793 n30=0.0004160821134706982 n31=0.0002287998199321633 n32=0.0001386778445493016 n33=0.0002429854480746914 n34=6.97720711651777e-05 n35=0.0001116818895598278 n36=0.0001371299822854819 n37=4.417174859428044e-05 n38=2.954600765064507e-05 n39=6.875273196631148e-05 n40=4.623840562306633e-05 n41=0.000124931323033761 n42=2.062619794463079e-05 n43=0.0004990320966447755 n44=0.0001941495557384223 n45=0.01953113693545542 n46=0.02196813211427558 n47=0.02253911555822223 n48=0.01373688651293448 n49=0.005548717009447727 n50=0.001737368885800536 n51=0.0006983378396297812 n52=0.001432979702911802 n53=0.001853573572917668 n54=0.05870875086942139 n55=0.0005182210377738276 n56=0.0004701285187163621 n57=0.001186868072452109 n58=0.001352340835121016 Q is here equal to 7.999999999999821 4.) nd: 5.148349011497665 Norm of Spectral functions:  0: 1.0914  1: 0.7477  2: 1.3237  3: 0.7067  4: 0.5824  5: 0.8989  6: 0.9980  7: 1.0711  8: 2.0239  9: 0.4563 10: 0.3907 11: 0.3297 12: 0.3295 13: 0.3141 14: 1.0027 15: 1.0007 16: 1.0007 17: 1.0005 18: 1.0009 19: 1.0006 20: 1.0009 21: 0.9997 22: 1.0008 23: 1.0007 24: 1.0008 25: 1.0007 26: 1.0002 27: 0.9986 28: 1.0026 29: 1.0000 30: 1.0010 31: 1.0021 32: 1.0037 33: 1.0000 34: 0.9991 35: 0.9989 36: 0.9995 37: 0.9981 38: 1.0188 39: 1.0109 40: 0.9940 41: 1.0025 42: 1.0022 43: 0.8210 44: 1.0526 45: 0.9996 46: 1.0000 47: 0.9997 48: 1.0006 49: 1.0067 50: 1.0795 51: 0.9098 52: 1.0039 53: 1.0393 54: 0.9940 55: 0.9744 56: 0.5051 57: 0.4038 58: 0.0576  0: 4.0159  1: 1.1324 4.) SelfConsistentStep 4.) Difference between steps: 0.163 5.) DeterminSpectralFunctions ; lambda = -94.14905740532751 -1.375870650951924 Found lorentz at 29 -0.00305772 lm= -0.00305772 1.33346e-07 -1.1212 lp= -0.00305772 1.33346e-07 -0.825856 r- 0.00051382 Found lorentz at 30 0.58302 lm= 0.58302 1.36716e-05 -4.8978e-16 lp= 0.58302 1.36716e-05 -0.818295 r- 0.000159365 Found lorentz at 31 1.08579 lm= 1.08579 0.000161872 -4.08389e-17 lp= 1.08579 0.000161872 -0.81306 r- 0.00663632 Found lorentz at 32 0.968211 lm= 0.968211 0.000116278 -5.55585e-17 lp= 0.968211 0.000116278 -0.803757 r- 0.00119631 Found lorentz at 33 0.927525 lm= 0.927525 0.000117269 -5.52245e-17 lp= 0.927525 0.000117269 -0.804744 r- 0.00120502 Found lorentz at 34 1.04699 lm= 1.04699 0.000191374 -3.31999e-17 lp= 1.04699 0.000191374 -0.797095 r- 0.00800299 Found lorentz at 35 1.48756 lm= 1.48756 0.000323305 -2.02443e-17 lp= 1.48756 0.000323305 -0.809018 r- 0.0133209 Found lorentz at 36 1.44143 lm= 1.44143 0.000466581 -1.34345e-17 lp= 1.44143 0.000466582 -0.791725 r- 0.0196441 Found lorentz at 37 1.7954 lm= 1.7954 0.00041978 -1.54971e-17 lp= 1.7954 0.000419782 -0.806562 r- 0.0173486 Found lorentz at 38 1.93591 lm= 1.93591 0.000649095 -1.02961e-17 lp= 1.93591 0.000649106 -0.817515 r- 0.0264668 Found lorentz at 39 1.91165 lm= 1.91164 0.00138494 -4.4257e-18 lp= 1.91164 0.00138499 -0.78292 r- 0.0589675 Found lorentz at 40 1.91521 lm= 1.9152 0.00135947 -4.7231e-18 lp= 1.9152 0.0013595 -0.801319 r- 0.0565531 Found lorentz at 41 2.29249 lm= 2.2925 0.00285816 -2.60898e-18 lp= 2.29249 0.00285826 -0.863554 r- 0.11033 Found lorentz at 42 2.20301 lm= 2.203 0.00165234 -3.97239e-18 lp= 2.203 0.00165235 -0.810171 r- 0.0679836 Q = 8.000000000000892 n0=2.364218127347347e-06 n1=4.919802852772542e-07 n2=5.68040183834027e-07 n3=5.477140387156046e-08 n4=8.914737800360639e-08 n5=4.42271457693092e-07 n6=8.144974178053016e-08 n7=4.714357940275989e-08 n8=5.013886246721169e-07 n9=1.884921007687643e-07 n10=2.177213493320343e-08 n11=3.4283071173103e-08 n12=3.603167073508563e-08 n13=3.600887723700941e-07 n14=0.003326390274808274 n15=0.0005395861716001541 n16=1.87624443880303e-05 n17=2.175058714416732e-07 n18=0.0008436116164743348 n19=0.0001131888917378227 n20=2.636387475194012e-05 n21=9.857260206370705e-08 n22=3.479509134728047e-05 n23=0.0001618744546652229 n24=6.620830415270664e-05 n25=0.0003410176495425808 n26=9.711368179455371e-08 n27=0.0003340329306572267 n28=3.298900011797767e-06 n29=0.8416589548105644 n30=0.0003804739976829119 n31=0.000209314292578371 n32=0.0001261911635032964 n33=0.0002227194701807872 n34=6.31632168410455e-05 n35=0.0001027280780857423 n36=0.0001267587588358322 n37=4.075996535652215e-05 n38=2.681972266041203e-05 n39=6.373854381383871e-05 n40=4.282896062756615e-05 n41=0.000111676029172202 n42=1.905251162837801e-05 n43=0.0004648804533995135 n44=0.0001845267941552896 n45=0.0195601397665872 n46=0.02188223940173431 n47=0.02236207093094784 n48=0.01361550310610079 n49=0.00549842585347456 n50=0.00172117906897659 n51=0.0006914788516427864 n52=0.001433332894942427 n53=0.00184680318975389 n54=0.05830001988830295 n55=0.0005130714786277534 n56=0.0004548782910337054 n57=0.001150878385619927 n58=0.001310567248344754 Q is here equal to 8.000000000000892 5.) nd: 5.147436806327732 Norm of Spectral functions:  0: 1.0327  1: 0.7472  2: 1.2307  3: 0.6619  4: 0.5766  5: 0.7886  6: 1.1881  7: 1.3276  8: 1.5719  9: 0.4416 10: 0.4081 11: 0.3315 12: 0.3279 13: 0.2900 14: 1.0034 15: 1.0007 16: 1.0008 17: 1.0005 18: 1.0011 19: 1.0007 20: 1.0009 21: 0.9996 22: 1.0009 23: 1.0009 24: 1.0010 25: 1.0008 26: 1.0002 27: 0.9981 28: 1.0030 29: 1.0000 30: 1.0009 31: 1.0018 32: 1.0039 33: 1.0003 34: 1.0002 35: 0.9989 36: 1.0015 37: 0.9998 38: 0.9949 39: 0.9981 40: 0.9999 41: 1.0021 42: 0.9963 43: 0.9343 44: 1.2290 45: 0.9996 46: 1.0009 47: 0.9998 48: 1.0011 49: 1.0163 50: 0.8958 51: 0.9229 52: 1.0052 53: 0.9816 54: 1.0110 55: 1.0051 56: 0.6133 57: 0.5433 58: 0.0680  0: 4.0168  1: 1.1306 5.) SelfConsistentStep 5.) Difference between steps: 0.1515 6.) DeterminSpectralFunctions ; lambda = -94.13120418963837 -1.358017435262781 Found lorentz at 29 -0.00299099 lm= -0.00299099 1.31695e-07 -1.12122 lp= -0.00299099 1.31695e-07 -0.831402 r- 0.000504076 Found lorentz at 30 0.584351 lm= 0.584351 1.04167e-05 -6.53359e-16 lp= 0.584351 1.04167e-05 -0.824977 r- 0.000120441 Found lorentz at 31 1.09048 lm= 1.09048 0.000146878 -4.57352e-17 lp= 1.09048 0.000146879 -0.819605 r- 0.00597355 Found lorentz at 32 0.974441 lm= 0.974441 0.000102447 -6.4328e-17 lp= 0.974441 0.000102447 -0.811803 r- 0.00104356 Found lorentz at 33 0.935863 lm= 0.935863 9.56305e-05 -6.91631e-17 lp= 0.935863 9.56306e-05 -0.813272 r- 0.000972366 Found lorentz at 34 1.05065 lm= 1.05065 0.000184638 -3.51214e-17 lp= 1.05065 0.000184638 -0.805279 r- 0.00764282 Found lorentz at 35 1.49565 lm= 1.49565 0.000271285 -2.47262e-17 lp= 1.49565 0.000271285 -0.819014 r- 0.0110411 Found lorentz at 36 1.44982 lm= 1.44982 0.000378544 -1.69955e-17 lp= 1.44982 0.000378544 -0.802093 r- 0.0157315 Found lorentz at 37 1.80201 lm= 1.80201 0.000334993 -1.99521e-17 lp= 1.80201 0.000334993 -0.817548 r- 0.0136585 Found lorentz at 38 1.94369 lm= 1.94369 0.000471358 -1.45448e-17 lp= 1.94369 0.000471362 -0.828002 r- 0.0189759 Found lorentz at 39 1.9189 lm= 1.9189 0.0010188 -6.1979e-18 lp= 1.9189 0.00101882 -0.794644 r- 0.0427372 Found lorentz at 40 1.92234 lm= 1.92234 0.00109862 -5.97878e-18 lp= 1.92234 0.00109863 -0.810463 r- 0.0451854 Found lorentz at 41 2.28265 lm= 2.28266 0.00210614 -3.59047e-18 lp= 2.28265 0.00210614 -0.869601 r- 0.0807323 Found lorentz at 42 2.20901 lm= 2.20901 0.00128565 -5.20732e-18 lp= 2.20901 0.00128565 -0.818218 r- 0.0523761 Q = 8.000000000000004 n0=2.201181437948684e-06 n1=4.633307017406851e-07 n2=5.311829164387086e-07 n3=5.228608721317605e-08 n4=8.448847775286512e-08 n5=4.13293553147147e-07 n6=7.673139852692812e-08 n7=4.469213682301199e-08 n8=4.682173778301655e-07 n9=1.774885936509529e-07 n10=2.064976832520786e-08 n11=3.242387258070131e-08 n12=3.427253869976542e-08 n13=3.441177155948063e-07 n14=0.00328800106730581 n15=0.0005401587052684684 n16=1.889914493914568e-05 n17=1.974757029176259e-07 n18=0.0008412783693836994 n19=0.0001128117221250464 n20=2.629403628891298e-05 n21=8.996520046926514e-08 n22=3.49527889135964e-05 n23=0.0001617098824694376 n24=6.629226899780735e-05 n25=0.0003411815308292027 n26=8.991037015676259e-08 n27=0.0003357694535275307 n28=3.289280976085773e-06 n29=0.8416069218615616 n30=0.0003544059205368852 n31=0.0001948714900626371 n32=0.0001168533283948796 n33=0.0002080291632075152 n34=5.819477366490953e-05 n35=9.606012720090988e-05 n36=0.0001194649106482518 n37=3.824402830288961e-05 n38=2.470797096932553e-05 n39=6.026928596544192e-05 n40=4.030591877516599e-05 n41=0.0001011218795663362 n42=1.786975551341569e-05 n43=0.000439609765807722 n44=0.0001778348230220942 n45=0.01981273762035242 n46=0.02201233323422094 n47=0.02238171964592947 n48=0.01360364746610228 n49=0.005489904497697476 n50=0.001717562038691411 n51=0.0006894846822325106 n52=0.001445887655996575 n53=0.001853968056414879 n54=0.05819700589702865 n55=0.0005095680293178753 n56=0.0004450171534377696 n57=0.001128140738782517 n58=0.001282298321720645 Q is here equal to 8.000000000000004 6.) nd: 5.147643826936415 Norm of Spectral functions:  0: 0.9885  1: 0.7562  2: 1.1549  3: 0.6456  4: 0.5824  5: 0.7389  6: 1.3516  7: 1.5512  8: 1.3156  9: 0.4401 10: 0.4267 11: 0.3371 12: 0.3314 13: 0.2809 14: 1.0043 15: 1.0008 16: 1.0009 17: 1.0005 18: 1.0011 19: 1.0007 20: 1.0010 21: 0.9997 22: 1.0013 23: 1.0012 24: 1.0013 25: 1.0008 26: 0.9978 27: 0.9965 28: 1.0020 29: 1.0000 30: 1.0009 31: 0.9893 32: 1.0046 33: 1.0008 34: 1.0008 35: 1.0000 36: 1.0028 37: 1.0015 38: 0.9997 39: 1.0017 40: 1.0029 41: 0.9995 42: 0.9987 43: 0.9153 44: 1.1925 45: 0.9996 46: 1.0009 47: 0.9999 48: 1.0015 49: 1.0250 50: 0.8333 51: 0.9961 52: 1.0053 53: 0.9792 54: 0.9758 55: 1.0034 56: 0.7018 57: 0.6790 58: 0.0789  0: 4.0174  1: 1.1303 6.) SelfConsistentStep 6.) Difference between steps: 0.112 7.) DeterminSpectralFunctions ; lambda = -94.10942779541391 -1.336241041038321 Found lorentz at 29 -0.00292493 lm= -0.00292493 1.32282e-07 -1.11976 lp= -0.00292493 1.32282e-07 -0.835817 r- 0.000503645 Found lorentz at 30 0.584121 lm= 0.584121 8.21965e-06 -8.38359e-16 lp= 0.584121 8.21965e-06 -0.830122 r- 9.44487e-05 Found lorentz at 31 1.09216 lm= 1.09216 0.000142951 -4.77381e-17 lp= 1.09216 0.000142951 -0.826088 r- 0.00576819 Found lorentz at 32 0.980804 lm= 0.980804 9.96039e-05 -6.72249e-17 lp= 0.980804 9.96039e-05 -0.818282 r- 0.00100656 Found lorentz at 33 0.942069 lm= 0.942069 8.35772e-05 -8.04225e-17 lp= 0.942069 8.35772e-05 -0.819847 r- 0.000842993 Found lorentz at 34 1.05391 lm= 1.05391 0.000192751 -3.41842e-17 lp= 1.05391 0.000192751 -0.811731 r- 0.00791525 Found lorentz at 35 1.49946 lm= 1.49946 0.00023986 -2.84852e-17 lp= 1.49946 0.00023986 -0.826587 r- 0.00967272 Found lorentz at 36 1.45264 lm= 1.45264 0.000317873 -2.05118e-17 lp= 1.45264 0.000317874 -0.807476 r- 0.0131221 Found lorentz at 37 1.79959 lm= 1.79959 0.000269845 -2.5217e-17 lp= 1.79959 0.000269845 -0.824905 r- 0.0109041 Found lorentz at 38 1.93796 lm= 1.93796 0.000330702 -2.10481e-17 lp= 1.93796 0.000330703 -0.834306 r- 0.0132127 Found lorentz at 39 1.91559 lm= 1.91559 0.000738261 -8.71629e-18 lp= 1.91559 0.000738267 -0.802183 r- 0.0306775 Found lorentz at 40 1.93009 lm= 1.93008 0.000929499 -7.16938e-18 lp= 1.93008 0.000929506 -0.816333 r- 0.0379546 Found lorentz at 41 2.27464 lm= 2.27464 0.0016333 -4.65215e-18 lp= 2.27464 0.0016333 -0.871686 r- 0.0624575 Found lorentz at 42 2.21877 lm= 2.21877 0.00106969 -6.36814e-18 lp= 2.21877 0.0010697 -0.825347 r- 0.0432019 Q = 7.999999999988556 n0=2.09058510907161e-06 n1=4.443946571993069e-07 n2=5.066857698574733e-07 n3=5.071561777086626e-08 n4=8.151679146589049e-08 n5=3.938950408265813e-07 n6=7.365917710749988e-08 n7=4.313772165746217e-08 n8=4.458951285783606e-07 n9=1.702458053497819e-07 n10=1.993490897625707e-08 n11=3.121815742665401e-08 n12=3.315544466662415e-08 n13=3.342911404188037e-07 n14=0.003270163332275328 n15=0.0005410975113761318 n16=1.898340358019015e-05 n17=1.797317226163926e-07 n18=0.0008404370258181089 n19=0.0001126658179997279 n20=2.625923948132893e-05 n21=8.194317880904531e-08 n22=3.506092870037724e-05 n23=0.0001617007821576107 n24=6.637451720809952e-05 n25=0.0003414667662021614 n26=8.319978866547603e-08 n27=0.0003367716450268881 n28=3.272887056484617e-06 n29=0.8404716894450077 n30=0.0003374921850672898 n31=0.0001853627775251823 n32=0.0001105303850844009 n33=0.0001986960845243032 n34=5.475982690106703e-05 n35=9.167895914541603e-05 n36=0.0001149574025861793 n37=3.660654616904195e-05 n38=2.326274341095757e-05 n39=5.814849860193829e-05 n40=3.862335278790735e-05 n41=9.347536441246289e-05 n42=1.705032645037294e-05 n43=0.0004227076504990244 n44=0.0001737116432479857 n45=0.02027726040048032 n46=0.022340551108201 n47=0.02257755974901011 n48=0.01368997773716799 n49=0.005517899113807925 n50=0.001724771970491661 n51=0.0006918598338394325 n52=0.001469432764902623 n53=0.001872668068703002 n54=0.05831707613564776 n55=0.0005074968550797515 n56=0.0004406364322827137 n57=0.001118420887041368 n58=0.001266317689880148 Q is here equal to 7.999999999988556 7.) nd: 5.148873266363226 Norm of Spectral functions:  0: 0.9515  1: 0.7775  2: 1.0894  3: 0.6479  4: 0.6017  5: 0.7178  6: 1.4940  7: 1.7460  8: 1.1436  9: 0.4504 10: 0.4562 11: 0.3504 12: 0.3424 13: 0.2790 14: 1.0052 15: 1.0008 16: 1.0011 17: 1.0005 18: 1.0011 19: 1.0008 20: 1.0010 21: 1.0000 22: 1.0014 23: 1.0013 24: 1.0014 25: 1.0009 26: 0.9975 27: 0.9958 28: 1.0010 29: 1.0000 30: 1.0008 31: 0.9966 32: 1.0102 33: 1.0012 34: 1.0017 35: 1.0005 36: 0.9962 37: 1.0007 38: 0.9984 39: 1.0002 40: 0.9992 41: 1.0004 42: 1.0006 43: 0.9050 44: 1.0902 45: 1.0009 46: 1.0003 47: 0.9999 48: 1.0014 49: 1.0246 50: 0.8429 51: 1.0010 52: 1.0047 53: 0.9787 54: 0.9762 55: 0.9846 56: 0.8199 57: 0.7679 58: 0.0883  0: 4.0177  1: 1.1312 7.) SelfConsistentStep 7.) Difference between steps: 0.07925 8.) DeterminSpectralFunctions ; lambda = -94.09718105626057 -1.32399430188498 Found lorentz at 29 -0.00288368 lm= -0.00288368 1.34318e-07 -1.11843 lp= -0.00288368 1.34318e-07 -0.838263 r- 0.000509904 Found lorentz at 30 0.585137 lm= 0.585137 6.88623e-06 -1.00795e-15 lp= 0.585137 6.88623e-06 -0.833126 r- 7.88415e-05 Found lorentz at 31 1.09543 lm= 1.09543 0.000146988 -4.6881e-17 lp= 1.09543 0.000146988 -0.830117 r- 0.00590231 Found lorentz at 32 0.985395 lm= 0.985395 0.000103481 -6.46954e-17 lp= 0.985395 0.000103482 -0.818216 r- 0.00716994 Found lorentz at 33 0.946506 lm= 0.946506 7.80827e-05 -8.68826e-17 lp= 0.946506 7.80828e-05 -0.823652 r- 0.000783935 Found lorentz at 34 1.05706 lm= 1.05706 0.000208415 -3.19277e-17 lp= 1.05706 0.000208415 -0.815733 r- 0.00851647 Found lorentz at 35 1.50467 lm= 1.50467 0.000223731 -3.08925e-17 lp= 1.50467 0.000223731 -0.831362 r- 0.00897048 Found lorentz at 36 1.45628 lm= 1.45628 0.000283148 -2.32936e-17 lp= 1.45628 0.000283148 -0.812129 r- 0.0116216 Found lorentz at 37 1.80178 lm= 1.80178 0.000234662 -2.93322e-17 lp= 1.80178 0.000234662 -0.829648 r- 0.00942818 Found lorentz at 38 1.93849 lm= 1.93849 0.000255495 -2.75126e-17 lp= 1.93849 0.000255495 -0.838411 r- 0.0101579 Found lorentz at 39 1.91695 lm= 1.91695 0.000570854 -1.14084e-17 lp= 1.91695 0.000570856 -0.807006 r- 0.0235792 Found lorentz at 40 1.93648 lm= 1.93648 0.000822042 -8.1957e-18 lp= 1.93648 0.000822045 -0.820807 r- 0.0333836 Found lorentz at 41 2.27509 lm= 2.27509 0.00134515 -5.67158e-18 lp= 2.27509 0.00134515 -0.873448 r- 0.0513348 Found lorentz at 42 2.22659 lm= 2.22659 0.000939317 -7.33229e-18 lp= 2.22659 0.000939318 -0.829901 r- 0.0377281 Q = 8.000000000002197 n0=2.01626666412958e-06 n1=4.319079619467587e-07 n2=4.904390342502728e-07 n3=4.971104228768478e-08 n4=7.959610559517911e-08 n5=3.809880879726998e-07 n6=7.16472633110534e-08 n7=4.213776542913745e-08 n8=4.309983565219293e-07 n9=1.654912809539905e-07 n10=1.947387625922002e-08 n11=3.043249863096809e-08 n12=3.243878199368752e-08 n13=3.28098374762093e-07 n14=0.003256193308119256 n15=0.0005404979169409777 n16=1.897107954108007e-05 n17=1.648415773400911e-07 n18=0.0008373156533231428 n19=0.0001123008268680571 n20=2.615227948578025e-05 n21=7.494369751365184e-08 n22=3.500139150633877e-05 n23=0.0001612470594582077 n24=6.620812622726006e-05 n25=0.0003407119477468726 n26=7.736319889106248e-08 n27=0.0003359459587122028 n28=3.242241624533864e-06 n29=0.8394422504227425 n30=0.0003270385114043284 n31=0.0001792193132055371 n32=0.0001064500981318868 n33=0.0001932347059654811 n34=5.244913183992728e-05 n35=8.8814036673873e-05 n36=0.0001122919521441412 n37=3.551250204010066e-05 n38=2.223952002628708e-05 n39=5.683653776892647e-05 n40=3.75450485817518e-05 n41=8.794042335784078e-05 n42=1.649880399068281e-05 n43=0.0004113479279666468 n44=0.0001710925609872871 n45=0.0207081709313999 n46=0.02264329655773995 n47=0.0227584176377616 n48=0.01376813941547913 n49=0.00554245127942027 n50=0.001730887408876505 n51=0.0006939225426540594 n52=0.001489872219082313 n53=0.001888285583097375 n54=0.05837354157432417 n55=0.0005052619748848986 n56=0.0004403871374511592 n57=0.001118904965975955 n58=0.001259024709903911 Q is here equal to 8.000000000002197 8.) nd: 5.149995636559168 Norm of Spectral functions:  0: 0.9290  1: 0.7981  2: 1.0505  3: 0.6592  4: 0.6230  5: 0.7170  6: 1.5547  7: 1.8155  8: 1.0724  9: 0.4653 10: 0.4835 11: 0.3650 12: 0.3553 13: 0.2829 14: 1.0058 15: 1.0009 16: 1.0011 17: 1.0005 18: 1.0011 19: 1.0008 20: 1.0011 21: 1.0001 22: 1.0016 23: 1.0015 24: 1.0016 25: 1.0010 26: 0.9981 27: 0.9950 28: 1.0013 29: 1.0000 30: 1.0008 31: 0.9985 32: 0.9937 33: 1.0015 34: 1.0040 35: 1.0012 36: 0.9985 37: 1.0009 38: 0.9989 39: 1.0005 40: 0.9974 41: 1.0002 42: 1.0029 43: 1.2258 44: 0.8745 45: 1.0002 46: 0.9997 47: 0.9998 48: 1.0013 49: 1.0218 50: 0.8553 51: 0.9927 52: 1.0022 53: 0.9854 54: 0.9819 55: 0.9685 56: 0.8878 57: 0.8215 58: 0.0949  0: 4.0180  1: 1.1320 8.) SelfConsistentStep 8.) Difference between steps: 0.09065 9.) DeterminSpectralFunctions ; lambda = -94.09218314120479 -1.318996386829198 Found lorentz at 29 -0.00286104 lm= -0.00286104 1.3696e-07 -1.11735 lp= -0.00286104 1.3696e-07 -0.839343 r- 0.000519266 Found lorentz at 30 0.587 lm= 0.587 6.0945e-06 -1.14308e-15 lp= 0.587 6.0945e-06 -0.834656 r- 6.96489e-05 Found lorentz at 31 1.0997 lm= 1.0997 0.000154653 -4.48062e-17 lp= 1.0997 0.000154653 -0.832432 r- 0.00619283 Found lorentz at 32 0.988602 lm= 0.988602 0.000110743 -6.07669e-17 lp= 0.988602 0.000110743 -0.820337 r- 0.00765324 Found lorentz at 33 0.949809 lm= 0.949808 7.65594e-05 -8.90242e-17 lp= 0.949809 7.65594e-05 -0.825569 r- 0.000766856 Found lorentz at 34 1.05983 lm= 1.05983 0.000225911 -2.96176e-17 lp= 1.05983 0.000225911 -0.817982 r- 0.00920604 Found lorentz at 35 1.51093 lm= 1.51093 0.000216275 -3.20534e-17 lp= 1.51093 0.000216275 -0.832608 r- 0.00865854 Found lorentz at 36 1.46073 lm= 1.46073 0.00026391 -2.5156e-17 lp= 1.46073 0.00026391 -0.814795 r- 0.0107966 Found lorentz at 37 1.80772 lm= 1.80772 0.000216035 -3.20982e-17 lp= 1.80772 0.000216035 -0.832727 r- 0.00864769 Found lorentz at 38 1.94439 lm= 1.94439 0.000214073 -3.30584e-17 lp= 1.94439 0.000214073 -0.841243 r- 0.0084824 Found lorentz at 39 1.92213 lm= 1.92213 0.000470092 -1.39599e-17 lp= 1.92213 0.000470093 -0.81009 r- 0.0193432 Found lorentz at 40 1.94125 lm= 1.94125 0.000751986 -9.01144e-18 lp= 1.94125 0.000751988 -0.823195 r- 0.03045 Found lorentz at 41 2.28045 lm= 2.28045 0.00117794 -6.49696e-18 lp= 2.28045 0.00117794 -0.874816 r- 0.0448834 Found lorentz at 42 2.23191 lm= 2.23191 0.000857905 -8.05124e-18 lp= 2.23191 0.000857906 -0.831096 r- 0.0344086 Q = 8.000000000003034 n0=1.965550828500708e-06 n1=4.23373414630853e-07 n2=4.792888965230051e-07 n3=4.901356002371498e-08 n4=7.825481978296487e-08 n5=3.721757156883227e-07 n6=7.025496862720956e-08 n7=4.144189995666406e-08 n8=4.208435216616554e-07 n9=1.622534923221066e-07 n10=1.91537524720977e-08 n11=2.989024988700003e-08 n12=3.194259714717914e-08 n13=3.237103993278908e-07 n14=0.003280963115853085 n15=0.0005438313046142072 n16=1.903108262117525e-05 n17=1.530807544142291e-07 n18=0.0008393078879326436 n19=0.0001128950643937427 n20=2.62088297413769e-05 n21=6.914166561900485e-08 n22=3.499730408727122e-05 n23=0.0001617477932765649 n24=6.629315120077767e-05 n25=0.0003426079601154885 n26=7.312984306546967e-08 n27=0.0003346209121763911 n28=3.198247854894351e-06 n29=0.8386032621712152 n30=0.0003208290293997649 n31=0.0001753047731221335 n32=0.0001038719557869061 n33=0.0001902426154874661 n34=5.091259561276067e-05 n35=8.693949904919902e-05 n36=0.0001107649602152579 n37=3.47729121383962e-05 n38=2.151465921169314e-05 n39=5.601557238472656e-05 n40=3.685887281205466e-05 n41=8.398975040548913e-05 n42=1.612607162202671e-05 n43=0.0004036019873796346 n44=0.000169317670034182 n45=0.02104932212382401 n46=0.02287780462826262 n47=0.02289280449829859 n48=0.0138222313447586 n49=0.005557575136907388 n50=0.001734308865268589 n51=0.0006951688491924646 n52=0.001505622391819402 n53=0.001901174329632928 n54=0.05840284463260323 n55=0.0005029693025052145 n56=0.0004423320335466252 n57=0.001124768738590687 n58=0.001256282874665428 Q is here equal to 8.000000000003034 9.) nd: 5.150813661094316 Norm of Spectral functions:  0: 0.9112  1: 0.8163  2: 1.0197  3: 0.6697  4: 0.6424  5: 0.7183  6: 1.5857  7: 1.8355  8: 1.0312  9: 0.4795 10: 0.5075 11: 0.3782 12: 0.3673 13: 0.2882 14: 1.0074 15: 1.0007 16: 1.0008 17: 1.0011 18: 1.0006 19: 1.0005 20: 1.0007 21: 0.9999 22: 1.0016 23: 1.0009 24: 1.0009 25: 1.0003 26: 1.0001 27: 0.9957 28: 1.0029 29: 1.0001 30: 1.0009 31: 0.9993 32: 0.9971 33: 1.0017 34: 1.0094 35: 0.9945 36: 0.9994 37: 1.0030 38: 0.9999 39: 1.0016 40: 0.9991 41: 1.0005 42: 0.9960 43: 2.3352 44: 0.7237 45: 0.9990 46: 0.9993 47: 0.9997 48: 1.0011 49: 1.0193 50: 0.8680 51: 0.9813 52: 0.9994 53: 0.9997 54: 0.9886 55: 0.9802 56: 0.9132 57: 0.8552 58: 0.0987  0: 4.0182  1: 1.1326 9.) SelfConsistentStep 9.) Difference between steps: 0.1676 10.) DeterminSpectralFunctions ; lambda = -94.09194879949501 -1.318762045119428 Found lorentz at 29 -0.00284542 lm= -0.00284542 1.40455e-07 -1.11588 lp= -0.00284542 1.40455e-07 -0.839546 r- 0.000591133 Found lorentz at 30 0.587861 lm= 0.587861 5.64346e-06 -1.23585e-15 lp= 0.587861 5.64346e-06 -0.835134 r- 6.44576e-05 Found lorentz at 31 1.10166 lm= 1.10166 0.000168071 -4.1328e-17 lp= 1.10166 0.000168071 -0.833429 r- 0.00672207 Found lorentz at 32 0.990184 lm= 0.990184 0.000124773 -5.40461e-17 lp= 0.990184 0.000124773 -0.821189 r- 0.00861388 Found lorentz at 33 0.951211 lm= 0.951211 8.02999e-05 -8.50051e-17 lp= 0.951211 8.02999e-05 -0.82619 r- 0.000803718 Found lorentz at 34 1.06151 lm= 1.06151 0.000253745 -2.63457e-17 lp= 1.06151 0.000253745 -0.817624 r- 0.0103448 Found lorentz at 35 1.51398 lm= 1.51398 0.000216862 -3.20726e-17 lp= 1.51398 0.000216862 -0.833987 r- 0.00866769 Found lorentz at 36 1.46322 lm= 1.46322 0.00025553 -2.60581e-17 lp= 1.46322 0.00025553 -0.816004 r- 0.0104383 Found lorentz at 37 1.81135 lm= 1.81135 0.000206649 -3.35618e-17 lp= 1.81135 0.000206649 -0.832798 r- 0.00827128 Found lorentz at 38 1.9484 lm= 1.9484 0.000189317 -3.75246e-17 lp= 1.9484 0.000189317 -0.842856 r- 0.00748715 Found lorentz at 39 1.92567 lm= 1.92567 0.000406372 -1.62153e-17 lp= 1.92567 0.000406373 -0.811755 r- 0.016687 Found lorentz at 40 1.94276 lm= 1.94276 0.000715385 -9.49132e-18 lp= 1.94276 0.000715386 -0.824013 r- 0.0289391 Found lorentz at 41 2.28267 lm= 2.28267 0.00109838 -6.97517e-18 lp= 2.28267 0.00109838 -0.875295 r- 0.0418291 Found lorentz at 42 2.23385 lm= 2.23385 0.000819625 -8.44929e-18 lp= 2.23385 0.000819626 -0.832182 r- 0.0328304 Q = 7.99999999999126 n0=1.938870992094254e-06 n1=4.189983678781974e-07 n2=4.731584886174889e-07 n3=4.86373963594735e-08 n4=7.747499584588607e-08 n5=3.674870590723611e-07 n6=6.947468817020881e-08 n7=4.104171692334692e-08 n8=4.155094040667197e-07 n9=1.605948936488124e-07 n10=1.897087858089204e-08 n11=2.958635883361696e-08 n12=3.166533427052228e-08 n13=3.209177504221735e-07 n14=0.003427778836120955 n15=0.0005643112148332332 n16=1.959611432154281e-05 n17=1.449906458999275e-07 n18=0.0008663766530257027 n19=0.0001174545991798794 n20=2.707188398121478e-05 n21=6.481441333044405e-08 n22=3.573627007694303e-05 n23=0.0001669623046165903 n24=6.806762337214143e-05 n25=0.0003564994208004047 n26=7.167604056407386e-08 n27=0.0003382070031018197 n28=3.169883299331477e-06 n29=0.8376166519181396 n30=0.0003178503257973935 n31=0.0001731949396711029 n32=0.0001024661641129201 n33=0.0001890132529715009 n34=5.001249239734416e-05 n35=8.589061013402544e-05 n36=0.000110052853707303 n37=3.434453702095721e-05 n38=2.108135749900685e-05 n39=5.556248243032587e-05 n40=3.649561829677798e-05 n41=8.164584230391297e-05 n42=1.590883788302943e-05 n43=0.0003992731671234783 n44=0.000168276954370162 n45=0.02131166897827949 n46=0.023060351979189 n47=0.02299601753050022 n48=0.01386002916518038 n49=0.005566668166742337 n50=0.001736370085642482 n51=0.0006961757112301486 n52=0.001518770996938323 n53=0.001916715148506856 n54=0.05854908433380467 n55=0.0005012283694857708 n56=0.0004450474555057611 n57=0.001132520541798723 n58=0.001255704507182759 Q is here equal to 7.99999999999126 10.) nd: 5.151379287409998 Norm of Spectral functions:  0: 0.8966  1: 0.8320  2: 0.9886  3: 0.6754  4: 0.6585  5: 0.7145  6: 1.6203  7: 1.8512  8: 0.9952  9: 0.4900 10: 0.5288 11: 0.3886 12: 0.3764 13: 0.2918 14: 1.0112 15: 0.9999 16: 1.0007 17: 1.0011 18: 1.0004 19: 1.0002 20: 1.0002 21: 1.0012 22: 0.9998 23: 0.9990 24: 0.9992 25: 0.9990 26: 1.0069 27: 0.9921 28: 1.0059 29: 0.9997 30: 1.0010 31: 0.9996 32: 0.9978 33: 1.0018 34: 0.9915 35: 0.9983 36: 0.9997 37: 0.9955 38: 1.0003 39: 1.0027 40: 0.9995 41: 1.0008 42: 0.9974 43: 3.1252 44: 0.6865 45: 0.9985 46: 0.9992 47: 0.9997 48: 1.0010 49: 1.0167 50: 0.8868 51: 0.9617 52: 0.9987 53: 0.9988 54: 0.9915 55: 0.9773 56: 0.9113 57: 0.8852 58: 0.1007  0: 4.0181  1: 1.1333 10.) SelfConsistentStep 10.) Difference between steps: 0.1963 11.) DeterminSpectralFunctions ; lambda = -94.09411549618696 -1.320928741811372 Found lorentz at 29 -0.00283965 lm= -0.00283965 1.47234e-07 -1.11472 lp= -0.00283965 1.47234e-07 -0.839158 r- 0.000619948 Found lorentz at 30 0.588654 lm= 0.588654 5.63905e-06 -1.23612e-15 lp= 0.588654 5.63905e-06 -0.834897 r- 6.44254e-05 Found lorentz at 31 1.10327 lm= 1.10327 0.000214724 -3.23661e-17 lp= 1.10327 0.000214724 -0.833653 r- 0.00858566 Found lorentz at 32 0.990762 lm= 0.990762 0.000182121 -3.70335e-17 lp= 0.990762 0.000182121 -0.821254 r- 0.012572 Found lorentz at 33 0.951827 lm= 0.951827 0.000108369 -6.29452e-17 lp= 0.951827 0.000108369 -0.825913 r- 0.00108503 Found lorentz at 34 1.06265 lm= 1.06264 0.000347648 -1.92507e-17 lp= 1.06265 0.000347649 -0.818076 r- 0.0141653 Found lorentz at 35 1.51637 lm= 1.51637 0.000241003 -2.8885e-17 lp= 1.51637 0.000241003 -0.83435 r- 0.00962839 Found lorentz at 36 1.46561 lm= 1.46561 0.000268693 -2.47979e-17 lp= 1.46561 0.000268693 -0.816274 r- 0.0109723 Found lorentz at 37 1.81568 lm= 1.81568 0.000219482 -3.16646e-17 lp= 1.81568 0.000219482 -0.833656 r- 0.00877589 Found lorentz at 38 1.95414 lm= 1.95414 0.000185713 -3.83482e-17 lp= 1.95414 0.000185713 -0.843905 r- 0.00733546 Found lorentz at 39 1.93034 lm= 1.93034 0.000383476 -1.71374e-17 lp= 1.93034 0.000383477 -0.810665 r- 0.015768 Found lorentz at 40 1.94324 lm= 1.94324 0.000753583 -9.00488e-18 lp= 1.94324 0.000753585 -0.823768 r- 0.0304934 Found lorentz at 41 2.28535 lm= 2.28535 0.0011354 -6.74606e-18 lp= 2.28535 0.0011354 -0.875186 r- 0.0432443 Found lorentz at 42 2.23452 lm= 2.23452 0.000865517 -8.00069e-18 lp= 2.23452 0.000865519 -0.832151 r- 0.03467 Q = 7.999999999996205 n0=1.956818868038999e-06 n1=4.232069974189757e-07 n2=4.767825011837806e-07 n3=4.904195851451667e-08 n4=7.798192555221556e-08 n5=3.706959091190549e-07 n6=6.999546856875122e-08 n7=4.132535046354926e-08 n8=4.193068400168435e-07 n9=1.621801090624679e-07 n10=1.910150698530026e-08 n11=2.979238346258837e-08 n12=3.189606547906064e-08 n13=3.223216294790137e-07 n14=0.003627485724014985 n15=0.0005921137355110227 n16=2.038006395038833e-05 n17=1.396497896474555e-07 n18=0.0009043813787140289 n19=0.0001237374075793239 n20=2.828934516041146e-05 n21=6.177017812061048e-08 n22=3.680472552194973e-05 n23=0.0001741810853836179 n24=7.057449350154373e-05 n25=0.0003756673848693118 n26=7.168227529104915e-08 n27=0.0003443147773101117 n28=3.158927272092823e-06 n29=0.8366776941301604 n30=0.0003185236691105359 n31=0.0001731666302281042 n32=0.000102480379874015 n33=0.0001897071396158273 n34=4.992097099213691e-05 n35=8.581848694103281e-05 n36=0.0001101883432736891 n37=3.429911957042309e-05 n38=2.104636636880327e-05 n39=5.548992965986736e-05 n40=3.656509116796569e-05 n41=8.162210551832253e-05 n42=1.591643158366851e-05 n43=0.0003999190036578143 n44=0.0001682542952803138 n45=0.02150402485260923 n46=0.02319095567042138 n47=0.02306399197961446 n48=0.01388093335509674 n49=0.005570052876976925 n50=0.00173708988344337 n51=0.0006967163230090954 n52=0.001529334516816056 n53=0.001931600452706907 n54=0.05872373867465058 n55=0.0004999531489091348 n56=0.0004478452722397651 n57=0.001140567877248659 n58=0.001256770424709575 Q is here equal to 7.999999999996205 11.) nd: 5.151708495836593 Norm of Spectral functions:  0: 0.9006  1: 0.8381  2: 0.9762  3: 0.6819  4: 0.6691  5: 0.7183  6: 1.6190  7: 1.8232  8: 1.0010  9: 0.4993 10: 0.5427 11: 0.3963 12: 0.3836 13: 0.2959 14: 0.9627 15: 1.0007 16: 0.9993 17: 0.9999 18: 1.0003 19: 0.9988 20: 0.9989 21: 1.0007 22: 0.9994 23: 0.9991 24: 0.9995 25: 0.9993 26: 0.9918 27: 1.0163 28: 1.0051 29: 0.9999 30: 1.0010 31: 0.9998 32: 0.9976 33: 1.0020 34: 0.9946 35: 0.9988 36: 1.0001 37: 0.9988 38: 1.0010 39: 0.9943 40: 0.9996 41: 1.0018 42: 0.9976 43: 3.4950 44: 0.6806 45: 0.9986 46: 0.9994 47: 0.9997 48: 1.0010 49: 1.0149 50: 0.9078 51: 0.9435 52: 1.0004 53: 1.0196 54: 0.9956 55: 0.9961 56: 0.9013 57: 0.9159 58: 0.1014  0: 4.0178  1: 1.1339 11.) SelfConsistentStep 11.) Difference between steps: 0.1784 12.) DeterminSpectralFunctions ; lambda = -94.09727108861254 -1.324084334236957 Found lorentz at 29 -0.00283829 lm= -0.00283829 1.58207e-07 -1.11373 lp= -0.00283829 1.58207e-07 -0.838524 r- 0.000666655 Found lorentz at 30 0.587545 lm= 0.587545 6.12372e-06 -1.13624e-15 lp= 0.587545 6.12372e-06 -0.834147 r- 7.00257e-05 Found lorentz at 31 1.1015 lm= 1.1015 0.000241609 -2.87206e-17 lp= 1.1015 0.000241609 -0.833015 r- 0.00966805 Found lorentz at 32 0.989774 lm= 0.989774 0.000231305 -2.91309e-17 lp= 0.989774 0.000231305 -0.820862 r- 0.0159748 Found lorentz at 33 0.950259 lm= 0.950259 0.000136122 -5.00122e-17 lp= 0.950259 0.000136122 -0.825091 r- 0.00136425 Found lorentz at 34 1.06264 lm= 1.06264 0.000409825 -1.63199e-17 lp= 1.06264 0.000409826 -0.817823 r- 0.016704 Found lorentz at 35 1.5144 lm= 1.5144 0.000275591 -2.5225e-17 lp= 1.5144 0.000275591 -0.833773 r- 0.0110178 Found lorentz at 36 1.46488 lm= 1.46488 0.000290771 -2.28821e-17 lp= 1.46488 0.000290771 -0.815688 r- 0.0118824 Found lorentz at 37 1.81569 lm= 1.81569 0.000246995 -2.81327e-17 lp= 1.81569 0.000246996 -0.833586 r- 0.00987683 Found lorentz at 38 1.95559 lm= 1.95559 0.000190209 -3.74622e-17 lp= 1.95559 0.000190209 -0.844136 r- 0.007511 Found lorentz at 39 1.93134 lm= 1.93134 0.000397388 -1.65376e-17 lp= 1.93134 0.000397388 -0.810668 r- 0.0163399 Found lorentz at 40 1.93945 lm= 1.93945 0.000855309 -7.90839e-18 lp= 1.93945 0.00085531 -0.822444 r- 0.0346654 Found lorentz at 41 2.28303 lm= 2.28303 0.00117368 -6.51438e-18 lp= 2.28303 0.00117368 -0.874403 r- 0.0447422 Found lorentz at 42 2.23129 lm= 2.23129 0.000983395 -7.02277e-18 lp= 2.23129 0.000983397 -0.831034 r- 0.0394447 Q = 7.999999999996335 n0=2.014872713966275e-06 n1=4.353760223111645e-07 n2=4.893257367270312e-07 n3=5.019478399054084e-08 n4=7.971628890660676e-08 n5=3.811500082117796e-07 n6=7.173174775020715e-08 n7=4.22565933493429e-08 n8=4.314869407994825e-07 n9=1.667871719003049e-07 n10=1.952808271866763e-08 n11=3.047841777024627e-08 n12=3.26110485889288e-08 n13=3.278124305578939e-07 n14=0.003814280716742369 n15=0.000617517583106486 n16=2.109336672493654e-05 n17=1.364572803750791e-07 n18=0.0009391469940118394 n19=0.0001295196673022718 n20=2.940723555451467e-05 n21=5.989286600148258e-08 n22=3.77721332025066e-05 n23=0.0001807533465350132 n24=7.284397118309618e-05 n25=0.0003933166560388293 n26=7.230643570253731e-08 n27=0.0003499796827539607 n28=3.156121110391678e-06 n29=0.8359374645774059 n30=0.0003223729061182954 n31=0.0001750017374563469 n32=0.0001037196333465172 n33=0.000192019740608665 n34=5.053706774315671e-05 n35=8.663571295047078e-05 n36=0.0001110529869106521 n37=3.461126091358627e-05 n38=2.138500251120775e-05 n39=5.575959161204896e-05 n40=3.702829795405943e-05 n41=8.375686218659073e-05 n42=1.61288576744087e-05 n43=0.0004052359133338704 n44=0.0001692298523103721 n45=0.02164457863541575 n46=0.02327922862022501 n47=0.02310128686912268 n48=0.01388747994391879 n49=0.005568983249177416 n50=0.001736595081778379 n51=0.0006967200896169912 n52=0.001537568726855188 n53=0.001943389971535018 n54=0.05885259316828813 n55=0.0004989883480013186 n56=0.0004503286664025471 n57=0.001147933543075915 n58=0.001258755626715106 Q is here equal to 7.999999999996335 12.) nd: 5.151863245589501 Norm of Spectral functions:  0: 0.9274  1: 0.8299  2: 0.9927  3: 0.6926  4: 0.6706  5: 0.7394  6: 1.5566  7: 1.7245  8: 1.0847  9: 0.5089 10: 0.5408 11: 0.4000 12: 0.3887 13: 0.3036 14: 1.0201 15: 0.9993 16: 0.9990 17: 0.9994 18: 0.9989 19: 0.9993 20: 0.9993 21: 1.0000 22: 0.9994 23: 0.9993 24: 0.9992 25: 0.9994 26: 1.0011 27: 1.0018 28: 1.0036 29: 0.9999 30: 1.0010 31: 0.9997 32: 0.9968 33: 1.0019 34: 0.9949 35: 0.9979 36: 1.0000 37: 0.9989 38: 1.0013 39: 0.9940 40: 0.9989 41: 1.0014 42: 0.9961 43: 2.9213 44: 0.6909 45: 0.9994 46: 0.9997 47: 0.9997 48: 1.0011 49: 1.0140 50: 0.9246 51: 0.9321 52: 1.0084 53: 1.1222 54: 0.9970 55: 1.0124 56: 0.8892 57: 0.9511 58: 0.1025  0: 4.0175  1: 1.1343 12.) SelfConsistentStep 12.) Difference between steps: 0.0849 13.) DeterminSpectralFunctions ; lambda = -94.10304369956177 -1.329856945186179 Found lorentz at 29 -0.00285233 lm= -0.00285233 1.72222e-07 -1.11382 lp= -0.00285233 1.72222e-07 -0.837413 r- 0.000654463 Found lorentz at 30 0.586076 lm= 0.586076 7.22454e-06 -9.59917e-16 lp= 0.586076 7.22454e-06 -0.832764 r- 8.27509e-05 Found lorentz at 31 1.09876 lm= 1.09876 0.000355261 -1.94747e-17 lp= 1.09876 0.000355262 -0.831782 r- 0.014237 Found lorentz at 32 0.989411 lm= 0.98941 0.000474752 -1.41992e-17 lp= 0.98941 0.000474753 -0.821044 r- 0.032781 Found lorentz at 33 0.948706 lm= 0.948706 0.000290201 -2.341e-17 lp= 0.948706 0.000290202 -0.824234 r- 0.00291151 Found lorentz at 34 1.06323 lm= 1.06323 0.000661813 -1.00913e-17 lp= 1.06323 0.000661814 -0.817224 r- 0.0269944 Found lorentz at 35 1.51237 lm= 1.51237 0.000381578 -1.81824e-17 lp= 1.51237 0.000381578 -0.832947 r- 0.0152702 Found lorentz at 36 1.46464 lm= 1.46464 0.000359749 -1.84509e-17 lp= 1.46464 0.000359749 -0.81472 r- 0.0147187 Found lorentz at 37 1.8154 lm= 1.8154 0.000298982 -2.32048e-17 lp= 1.8154 0.000298982 -0.832936 r- 0.011965 Found lorentz at 38 1.95644 lm= 1.95644 0.0002207 -3.22589e-17 lp= 1.95644 0.0002207 -0.843773 r- 0.00871878 Found lorentz at 39 1.93247 lm= 1.93247 0.000448556 -1.46342e-17 lp= 1.93247 0.000448557 -0.810201 r- 0.0184546 Found lorentz at 40 1.93296 lm= 1.93296 0.00102508 -6.55872e-18 lp= 1.93296 0.00102508 -0.819952 r- 0.0416723 Found lorentz at 41 2.27976 lm= 2.27976 0.00144394 -5.27944e-18 lp= 2.27976 0.00144394 -0.87311 r- 0.0551264 Found lorentz at 42 2.22632 lm= 2.22632 0.00120868 -5.7047e-18 lp= 2.22632 0.00120868 -0.830372 r- 0.0485198 Q = 7.999999999995777 n0=2.094848570902274e-06 n1=4.515283140784522e-07 n2=5.064609306969151e-07 n3=5.170490985711469e-08 n4=8.203284583761058e-08 n5=3.95304146673263e-07 n6=7.406140549570072e-08 n7=4.349486509525789e-08 n8=4.479529106803742e-07 n9=1.728845255060853e-07 n10=2.00965436183933e-08 n11=3.13986857486189e-08 n12=3.355831714832592e-08 n13=3.352669403198692e-07 n14=0.003835720810959929 n15=0.0006200512484333367 n16=2.114823060061916e-05 n17=1.345060208848566e-07 n18=0.0009418390180338511 n19=0.0001301114044793516 n20=2.949757964912879e-05 n21=5.893708008465363e-08 n22=3.780729434268358e-05 n23=0.0001812997031569968 n24=7.29868999575773e-05 n25=0.0003951274014493207 n26=7.183950378049614e-08 n27=0.0003497352555821957 n28=3.14410745808862e-06 n29=0.8359082899247505 n30=0.0003278058654568874 n31=0.0001777953138656159 n32=0.0001055894755079325 n33=0.000195070109346964 n34=5.153379149138003e-05 n35=8.788933918329741e-05 n36=0.0001122105566825899 n37=3.510251303952508e-05 n38=2.192847612370925e-05 n39=5.616816162231513e-05 n40=3.769501953549793e-05 n41=8.71082769972664e-05 n42=1.644898333681671e-05 n43=0.000412886544216025 n44=0.000170642860181718 n45=0.02171281226449952 n46=0.02329865074586522 n47=0.02308150780073758 n48=0.01386611891687956 n49=0.005558589434561597 n50=0.001733102820208806 n51=0.0006953295928542099 n52=0.001541436751690307 n53=0.001945671141856075 n54=0.0587747105761258 n55=0.0004978211350661446 n56=0.0004522000774606747 n57=0.001153836907959341 n58=0.001260571792277786 Q is here equal to 7.999999999995777 13.) nd: 5.15181075331121 Norm of Spectral functions:  0: 0.9746  1: 0.8209  2: 1.0265  3: 0.7071  4: 0.6739  5: 0.7715  6: 1.4734  7: 1.6014  8: 1.2014  9: 0.5210 10: 0.5356 11: 0.4041 12: 0.3943 13: 0.3134 14: 1.1079 15: 0.9989 16: 0.9991 17: 0.9993 18: 0.9990 19: 0.9994 20: 0.9994 21: 1.0000 22: 0.9994 23: 0.9991 24: 0.9990 25: 0.9994 26: 1.0173 27: 0.9979 28: 1.0037 29: 1.0003 30: 1.0009 31: 0.9994 32: 0.9975 33: 1.0021 34: 0.9969 35: 0.9952 36: 1.0000 37: 0.9988 38: 1.0017 39: 0.9958 40: 0.9960 41: 1.0011 42: 1.0031 43: 2.0560 44: 0.7206 45: 1.0005 46: 0.9999 47: 0.9997 48: 1.0011 49: 1.0144 50: 0.9205 51: 0.9334 52: 1.0031 53: 1.1250 54: 0.9971 55: 1.0101 56: 0.8587 57: 0.9816 58: 0.1038  0: 4.0176  1: 1.1342 13.) SelfConsistentStep 13.) Difference between steps: 0.1139 14.) DeterminSpectralFunctions ; lambda = -94.10885483248695 -1.335668078111368 Found lorentz at 29 -0.00287068 lm= -0.00287068 1.81827e-07 -1.11437 lp= -0.00287068 1.81827e-07 -0.836298 r- 0.000691885 Found lorentz at 30 0.586394 lm= 0.586394 8.10479e-06 -8.53251e-16 lp= 0.586394 8.10479e-06 -0.83159 r- 9.29644e-05 Found lorentz at 31 1.09887 lm= 1.09887 0.000522712 -1.32124e-17 lp= 1.09887 0.000522712 -0.831039 r- 0.0209662 Found lorentz at 32 0.990209 lm= 0.990208 0.000812183 -8.31556e-18 lp= 0.990209 0.000812185 -0.821814 r- 0.0560276 Found lorentz at 33 0.9491 lm= 0.949099 0.000502011 -1.35197e-17 lp= 0.9491 0.000502013 -0.823838 r- 0.00503897 Found lorentz at 34 1.06436 lm= 1.06436 0.00102182 -6.53079e-18 lp= 1.06436 0.00102182 -0.816901 r- 0.0416948 Found lorentz at 35 1.51359 lm= 1.51359 0.000498012 -1.3919e-17 lp= 1.51359 0.000498013 -0.832578 r- 0.0199386 Found lorentz at 36 1.46658 lm= 1.46658 0.000437443 -1.51523e-17 lp= 1.46658 0.000437443 -0.814143 r- 0.0179102 Found lorentz at 37 1.81779 lm= 1.81779 0.000346907 -1.9982e-17 lp= 1.81779 0.000346907 -0.832579 r- 0.0138889 Found lorentz at 38 1.95954 lm= 1.95954 0.000258655 -2.75118e-17 lp= 1.95954 0.000258655 -0.843569 r- 0.0102207 Found lorentz at 39 1.93552 lm= 1.93552 0.000490701 -1.33691e-17 lp= 1.93552 0.000490702 -0.809954 r- 0.0201946 Found lorentz at 40 1.93103 lm= 1.93103 0.00116832 -5.73121e-18 lp= 1.93103 0.00116832 -0.818285 r- 0.0475923 Found lorentz at 41 2.27925 lm= 2.27924 0.00183511 -4.14428e-18 lp= 2.27925 0.00183512 -0.872081 r- 0.0701433 Found lorentz at 42 2.22509 lm= 2.22509 0.0014079 -4.88196e-18 lp= 2.22509 0.0014079 -0.829055 r- 0.0566067 Q = 7.999999999998805 n0=2.1485415519311e-06 n1=4.620931066512251e-07 n2=5.176783573600882e-07 n3=5.267223725563052e-08 n4=8.350758571097173e-08 n5=4.045973067820457e-07 n6=7.556093347769467e-08 n7=4.42842557056914e-08 n8=4.588039959973957e-07 n9=1.768622981285246e-07 n10=2.04594753576322e-08 n11=3.199050054791651e-08 n12=3.416374111217015e-08 n13=3.399162772701505e-07 n14=0.003710517090092034 n15=0.0006026932220817396 n16=2.063818027843378e-05 n17=1.335610819886292e-07 n18=0.0009169062352909766 n19=0.0001261666632029933 n20=2.870093169961564e-05 n21=5.875496473018848e-08 n22=3.705699636814311e-05 n23=0.0001766545450388873 n24=7.131670536639258e-05 n25=0.0003831052922303799 n26=7.045317354666648e-08 n27=0.0003446165151897811 n28=3.125974058437787e-06 n29=0.8363914203230232 n30=0.0003312280032083227 n31=0.0001794911005380854 n32=0.0001067609688621137 n33=0.0001970094830319687 n34=5.215756998256541e-05 n35=8.862524016263654e-05 n36=0.0001128812236765136 n37=3.538970300415058e-05 n38=2.22697293808578e-05 n39=5.637449801646667e-05 n40=3.811165948584046e-05 n41=8.928675481967539e-05 n42=1.66477051966192e-05 n43=0.000417625090035794 n44=0.0001714043488231783 n45=0.02173770722380777 n46=0.02327949949339633 n47=0.02303346224062671 n48=0.01383311283054228 n49=0.005545080334618473 n50=0.001728534016334183 n51=0.0006933377414979416 n52=0.001542776673530136 n53=0.0019413000594647 n54=0.05856343439342025 n55=0.0004967807993505613 n56=0.0004532798700104752 n57=0.001157556240494424 n58=0.001260842429916639 Q is here equal to 7.999999999998805 14.) nd: 5.151706919504067 Norm of Spectral functions:  0: 1.0138  1: 0.8171  2: 1.0522  3: 0.7188  4: 0.6788  5: 0.7981  6: 1.4166  7: 1.5163  8: 1.2925  9: 0.5315 10: 0.5328 11: 0.4077 12: 0.3992 13: 0.3219 14: 0.9454 15: 1.0008 16: 0.9988 17: 0.9996 18: 0.9992 19: 0.9991 20: 0.9991 21: 1.0002 22: 0.9993 23: 0.9992 24: 0.9995 25: 0.9987 26: 0.9867 27: 1.0002 28: 1.0054 29: 1.0001 30: 1.0010 31: 0.9995 32: 0.9989 33: 1.0026 34: 0.9984 35: 0.9962 36: 1.0003 37: 0.9993 38: 1.0070 39: 0.9979 40: 0.9966 41: 1.0013 42: 1.0028 43: 1.9395 44: 0.7352 45: 1.0010 46: 0.9999 47: 0.9997 48: 1.0011 49: 1.0159 50: 0.9017 51: 0.9455 52: 1.0012 53: 1.1204 54: 0.9963 55: 1.0168 56: 0.8268 57: 1.0003 58: 0.1047  0: 4.0180  1: 1.1337 14.) SelfConsistentStep 14.) Difference between steps: 0.06822 15.) DeterminSpectralFunctions ; lambda = -94.10723288300478 -1.334046128629197 Found lorentz at 29 -0.00286849 lm= -0.00286849 1.83186e-07 -1.1144 lp= -0.00286849 1.83186e-07 -0.836506 r- 0.000696884 Found lorentz at 30 0.584783 lm= 0.584783 7.92932e-06 -8.72408e-16 lp= 0.584783 7.92932e-06 -0.831721 r- 9.09374e-05 Found lorentz at 31 1.09662 lm= 1.09662 0.000431754 -1.59937e-17 lp= 1.09662 0.000431754 -0.830985 r- 0.017319 Found lorentz at 32 0.98987 lm= 0.98987 0.00063923 -1.05512e-17 lp= 0.98987 0.000639232 -0.821258 r- 0.0441265 Found lorentz at 33 0.947801 lm= 0.947801 0.000392006 -1.73021e-17 lp= 0.947801 0.000392008 -0.823563 r- 0.0039361 Found lorentz at 34 1.06409 lm= 1.06409 0.000831626 -8.02525e-18 lp= 1.06409 0.000831626 -0.816946 r- 0.0339323 Found lorentz at 35 1.5114 lm= 1.5114 0.000449499 -1.54227e-17 lp= 1.5114 0.0004495 -0.832616 r- 0.0179955 Found lorentz at 36 1.46439 lm= 1.46439 0.00040416 -1.63981e-17 lp= 1.46439 0.00040416 -0.814093 r- 0.0165485 Found lorentz at 37 1.81487 lm= 1.81486 0.000334409 -2.07359e-17 lp= 1.81486 0.000334409 -0.832722 r- 0.0133862 Found lorentz at 38 1.95627 lm= 1.95627 0.000238363 -2.98631e-17 lp= 1.95627 0.000238363 -0.843697 r- 0.00941739 Found lorentz at 39 1.93248 lm= 1.93248 0.000476164 -1.3778e-17 lp= 1.93248 0.000476164 -0.809976 r- 0.0195958 Found lorentz at 40 1.92741 lm= 1.92741 0.00114311 -5.87657e-18 lp= 1.92741 0.00114311 -0.819608 r- 0.0464902 Found lorentz at 41 2.27655 lm= 2.27655 0.00161583 -4.70847e-18 lp= 2.27655 0.00161583 -0.872245 r- 0.06175 Found lorentz at 42 2.22202 lm= 2.22202 0.00135885 -5.0551e-18 lp= 2.22202 0.00135886 -0.828805 r- 0.0546514 Q = 8.000000000004365 n0=2.148472659301026e-06 n1=4.623360575951073e-07 n2=5.176210032170749e-07 n3=5.267549987482362e-08 n4=8.347589369957688e-08 n5=4.04698235269038e-07 n6=7.555761203757037e-08 n7=4.427294910793674e-08 n8=4.589564688401922e-07 n9=1.769615689106374e-07 n10=2.045527207273e-08 n11=3.198466879794731e-08 n12=3.415861500353978e-08 n13=3.3959399085064e-07 n14=0.003628618053531472 n15=0.0005912606518781311 n16=2.030562075657692e-05 n17=1.335927744087556e-07 n18=0.0009005808384588358 n19=0.0001235432333009895 n20=2.817721684674807e-05 n21=5.903556366632558e-08 n22=3.657490810756615e-05 n23=0.0001735860524269792 n24=7.022483741457317e-05 n25=0.0003750862000268876 n26=6.987465259596094e-08 n27=0.0003414207974917198 n28=3.118559038578454e-06 n29=0.8364151915049481 n30=0.0003315647562339511 n31=0.0001794791107948436 n32=0.0001067294392040409 n33=0.000197315312456795 n34=5.209926349671828e-05 n35=8.857554347595558e-05 n36=0.0001129373867510312 n37=3.536622964680332e-05 n38=2.22547221919252e-05 n39=5.634654318218146e-05 n40=3.813644636910221e-05 n41=8.923582283515621e-05 n42=1.66413652189193e-05 n43=0.0004176095012224849 n44=0.0001712984703443086 n45=0.02182364465789222 n46=0.0233264734488445 n47=0.02305128280919692 n48=0.01383868863827718 n49=0.005546619726737281 n50=0.001728666203526208 n51=0.000693252640612633 n52=0.001547818068488205 n53=0.001942405287153163 n54=0.05850193493837845 n55=0.0004967561114293377 n56=0.0004540322727407562 n57=0.001159982868171585 n58=0.001260050217414955 Q is here equal to 8.000000000004365 15.) nd: 5.151943211333934 Norm of Spectral functions:  0: 0.9994  1: 0.8227  2: 1.0336  3: 0.7201  4: 0.6847  5: 0.7916  6: 1.4337  7: 1.5323  8: 1.2563  9: 0.5359 10: 0.5427 11: 0.4128 12: 0.4036 13: 0.3234 14: 0.9533 15: 1.0009 16: 0.9991 17: 0.9999 18: 1.0000 19: 0.9988 20: 0.9989 21: 1.0008 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 1.0023 27: 1.0142 28: 1.0061 29: 1.0001 30: 1.0009 31: 0.9992 32: 0.9984 33: 1.0023 34: 0.9980 35: 0.9917 36: 1.0000 37: 0.9987 38: 1.0018 39: 0.9958 40: 1.0040 41: 1.0006 42: 1.0016 43: 1.5244 44: 0.7574 45: 1.0015 46: 1.0000 47: 0.9997 48: 1.0011 49: 1.0164 50: 0.8972 51: 0.9501 52: 0.9990 53: 1.1100 54: 0.9957 55: 1.0186 56: 0.8397 57: 1.0080 58: 0.1049  0: 4.0183  1: 1.1337 15.) SelfConsistentStep 15.) Difference between steps: 0.08589 16.) DeterminSpectralFunctions ; lambda = -94.10610971239065 -1.332922958015061 Found lorentz at 29 -0.00286878 lm= -0.00286878 1.81212e-07 -1.11463 lp= -0.00286878 1.81212e-07 -0.836653 r- 0.000689252 Found lorentz at 30 0.5839 lm= 0.5839 7.51739e-06 -9.2057e-16 lp= 0.5839 7.51739e-06 -0.831882 r- 8.61965e-05 Found lorentz at 31 1.09537 lm= 1.09537 0.000367751 -1.87818e-17 lp= 1.09537 0.000367751 -0.831084 r- 0.0147498 Found lorentz at 32 0.989893 lm= 0.989892 0.000506583 -1.33003e-17 lp= 0.989893 0.000506584 -0.820836 r- 0.0349877 Found lorentz at 33 0.947215 lm= 0.947215 0.000305889 -2.21633e-17 lp= 0.947215 0.000305889 -0.823378 r- 0.00307209 Found lorentz at 34 1.06404 lm= 1.06403 0.000696183 -9.59022e-18 lp= 1.06404 0.000696184 -0.817102 r- 0.0284005 Found lorentz at 35 1.51008 lm= 1.51008 0.000399616 -1.73513e-17 lp= 1.51008 0.000399617 -0.8327 r- 0.0159969 Found lorentz at 36 1.46297 lm= 1.46297 0.000371492 -1.78425e-17 lp= 1.46297 0.000371492 -0.814146 r- 0.0152099 Found lorentz at 37 1.81272 lm= 1.81272 0.000315496 -2.19875e-17 lp= 1.81272 0.000315496 -0.832885 r- 0.0126266 Found lorentz at 38 1.95359 lm= 1.95359 0.000219949 -3.23702e-17 lp= 1.95359 0.000219949 -0.84379 r- 0.00868895 Found lorentz at 39 1.93014 lm= 1.93014 0.000449991 -1.45812e-17 lp= 1.93014 0.000449991 -0.810025 r- 0.0185176 Found lorentz at 40 1.9258 lm= 1.9258 0.00108754 -6.17693e-18 lp= 1.9258 0.00108754 -0.819614 r- 0.0442298 Found lorentz at 41 2.27449 lm= 2.27449 0.00145214 -5.2409e-18 lp= 2.27449 0.00145215 -0.872385 r- 0.0554857 Found lorentz at 42 2.22091 lm= 2.22091 0.00128008 -5.36728e-18 lp= 2.22091 0.00128009 -0.82889 r- 0.0514779 Q = 7.999999999996755 n0=2.128683002501036e-06 n1=4.58515735988433e-07 n2=5.132161317323187e-07 n3=5.229750768711538e-08 n4=8.285466633224165e-08 n5=4.012251330921309e-07 n6=7.495597670780445e-08 n7=4.394483770347054e-08 n8=4.549773283613161e-07 n9=1.755227285081615e-07 n10=2.030510884575307e-08 n11=3.174596920509615e-08 n12=3.391319141029093e-08 n13=3.373452069070982e-07 n14=0.003524473485242713 n15=0.0005766341878324309 n16=1.987745101313481e-05 n17=1.332382175186847e-07 n18=0.0008797787986365661 n19=0.0001202078476884706 n20=2.750954889101248e-05 n21=5.909451577125128e-08 n22=3.595942647764411e-05 n23=0.000169667793668776 n24=6.883023286942745e-05 n25=0.0003648817123772557 n26=6.8771350089199e-08 n27=0.0003373987210041201 n28=3.109300018457705e-06 n29=0.8365843249391893 n30=0.000330626914970652 n31=0.0001787665202916376 n32=0.0001062242500913968 n33=0.0001969526950116403 n34=5.177289913390534e-05 n35=8.820290698558327e-05 n36=0.0001127356036287545 n37=3.521239704176387e-05 n38=2.209059415589904e-05 n39=5.62190190949042e-05 n40=3.799528978144641e-05 n41=8.827158839095367e-05 n42=1.654908913523693e-05 n43=0.0004156304150175359 n44=0.0001708488538772502 n45=0.02188156355828124 n46=0.02335532328407401 n47=0.02306018665918811 n48=0.01384127631890745 n49=0.005547518437501707 n50=0.00172858222528746 n51=0.0006930323578630734 n52=0.00155066313954906 n53=0.001940714756824095 n54=0.05840207764419242 n55=0.0004966025409873374 n56=0.0004548321310400139 n57=0.001162367651156926 n58=0.001259436207020909 Q is here equal to 7.999999999996755 16.) nd: 5.152112604286239 Norm of Spectral functions:  0: 0.9789  1: 0.8283  2: 1.0121  3: 0.7190  4: 0.6886  5: 0.7821  6: 1.4574  7: 1.5579  8: 1.2173  9: 0.5378 10: 0.5513 11: 0.4160 12: 0.4064 13: 0.3242 14: 0.9891 15: 1.0001 16: 1.0002 17: 1.0005 18: 1.0010 19: 0.9988 20: 0.9991 21: 1.0017 22: 0.9993 23: 0.9989 24: 0.9992 25: 0.9990 26: 0.9999 27: 0.9779 28: 1.0067 29: 1.0001 30: 1.0009 31: 0.9989 32: 0.9979 33: 1.0021 34: 0.9976 35: 0.9993 36: 0.9998 37: 0.9979 38: 1.0011 39: 0.9987 40: 1.0030 41: 1.0002 42: 1.0012 43: 1.3201 44: 0.7727 45: 1.0014 46: 1.0001 47: 0.9997 48: 1.0011 49: 1.0169 50: 0.8910 51: 0.9574 52: 0.9990 53: 1.0720 54: 0.9944 55: 1.0089 56: 0.8473 57: 1.0132 58: 0.1048  0: 4.0186  1: 1.1336 16.) SelfConsistentStep 16.) Difference between steps: 0.08758 17.) DeterminSpectralFunctions ; lambda = -94.10511394748315 -1.33192719310756 Found lorentz at 29 -0.00286908 lm= -0.00286908 1.76746e-07 -1.11483 lp= -0.00286908 1.76746e-07 -0.83678 r- 0.000672164 Found lorentz at 30 0.584506 lm= 0.584506 7.00992e-06 -9.87896e-16 lp= 0.584506 7.00992e-06 -0.83217 r- 8.03499e-05 Found lorentz at 31 1.09664 lm= 1.09664 0.000340996 -2.02773e-17 lp= 1.09664 0.000340996 -0.831534 r- 0.0136694 Found lorentz at 32 0.990567 lm= 0.990566 0.00043188 -1.55954e-17 lp= 0.990567 0.000431881 -0.820694 r- 0.0298335 Found lorentz at 33 0.947986 lm= 0.947985 0.000254462 -2.6645e-17 lp= 0.947985 0.000254462 -0.823416 r- 0.00255548 Found lorentz at 34 1.06446 lm= 1.06446 0.000634873 -1.05256e-17 lp= 1.06446 0.000634874 -0.817462 r- 0.025888 Found lorentz at 35 1.51139 lm= 1.51139 0.000362596 -1.91403e-17 lp= 1.51139 0.000362596 -0.833078 r- 0.0145083 Found lorentz at 36 1.46368 lm= 1.46367 0.000347054 -1.91142e-17 lp= 1.46368 0.000347055 -0.814473 r- 0.0142037 Found lorentz at 37 1.81343 lm= 1.81342 0.000294865 -2.35485e-17 lp= 1.81342 0.000294865 -0.833285 r- 0.0117953 Found lorentz at 38 1.95386 lm= 1.95386 0.000206843 -3.44455e-17 lp= 1.95386 0.000206843 -0.844086 r- 0.00816831 Found lorentz at 39 1.93046 lm= 1.93046 0.000418954 -1.56729e-17 lp= 1.93046 0.000418954 -0.810322 r- 0.0172341 Found lorentz at 40 1.92811 lm= 1.92811 0.00101725 -6.61361e-18 lp= 1.92811 0.00101725 -0.820226 r- 0.0413403 Found lorentz at 41 2.27617 lm= 2.27617 0.00136698 -5.57329e-18 lp= 2.27617 0.00136698 -0.872846 r- 0.0522041 Found lorentz at 42 2.22336 lm= 2.22336 0.0011895 -5.78589e-18 lp= 2.22336 0.0011895 -0.829597 r- 0.0477943 Q = 7.999999999996285 n0=2.09128956201579e-06 n1=4.509406109008078e-07 n2=5.04869414254734e-07 n3=5.155785178487906e-08 n4=8.166031035214197e-08 n5=3.944654868423529e-07 n6=7.379822007053724e-08 n7=4.331440108880416e-08 n8=4.471662316691473e-07 n9=1.726508928177982e-07 n10=2.001759447883043e-08 n11=3.128426641264778e-08 n12=3.34389398459764e-08 n13=3.33247029407121e-07 n14=0.003439180794426374 n15=0.0005645753225826015 n16=1.952247024729128e-05 n17=1.325782566322303e-07 n18=0.0008625952128294943 n19=0.0001174554605793633 n20=2.69574497201464e-05 n21=5.890762854027506e-08 n22=3.544973899762087e-05 n23=0.0001664243716916499 n24=6.767464271996688e-05 n25=0.0003564771349508467 n26=6.760845841563421e-08 n27=0.0003340798320466138 n28=3.101600774466256e-06 n29=0.8367314269513279 n30=0.0003284723199766642 n31=0.0001773735947840134 n32=0.0001052963165393255 n33=0.0001959433831606824 n34=5.121155107646844e-05 n35=8.751366826229567e-05 n36=0.000112258832196611 n37=3.493009466897672e-05 n38=2.178914952630309e-05 n39=5.597572486909917e-05 n40=3.769275740915041e-05 n41=8.648930054288504e-05 n42=1.637752185468907e-05 n43=0.0004117550499807616 n44=0.0001700086419764696 n45=0.02192629835458608 n46=0.0233787969794612 n47=0.02306962874228334 n48=0.0138455855428595 n49=0.005549095739536162 n50=0.001728786893035756 n51=0.0006929440569030947 n52=0.001552598624973777 n53=0.001938903685291587 n54=0.05831939973263475 n55=0.0004964522286220682 n56=0.000455543493503433 n57=0.001164325248059689 n58=0.001258642993375333 Q is here equal to 7.999999999996285 17.) nd: 5.15225230152253 Norm of Spectral functions:  0: 0.9461  1: 0.8431  2: 0.9767  3: 0.7145  4: 0.6979  5: 0.7599  6: 1.5147  7: 1.6330  8: 1.1188  9: 0.5378 10: 0.5715 11: 0.4218 12: 0.4102 13: 0.3204 14: 1.0094 15: 0.9998 16: 1.0007 17: 1.0009 18: 1.0006 19: 0.9997 20: 1.0000 21: 1.0018 22: 0.9996 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0017 27: 1.0035 28: 1.0071 29: 1.0001 30: 1.0009 31: 0.9991 32: 0.9977 33: 1.0020 34: 0.9975 35: 0.9926 36: 0.9999 37: 0.9984 38: 1.0011 39: 0.9938 40: 1.0043 41: 1.0005 42: 1.0019 43: 1.5539 44: 0.7416 45: 1.0012 46: 1.0001 47: 0.9997 48: 1.0011 49: 1.0171 50: 0.8869 51: 0.9636 52: 0.9992 53: 1.0344 54: 0.9933 55: 0.9884 56: 0.8518 57: 1.0145 58: 0.1041  0: 4.0188  1: 1.1335 17.) SelfConsistentStep 17.) Difference between steps: 0.04964 18.) DeterminSpectralFunctions ; lambda = -94.10408700965561 -1.330900255280028 Found lorentz at 29 -0.00286679 lm= -0.00286679 1.71674e-07 -1.11477 lp= -0.00286679 1.71674e-07 -0.836924 r- 0.000652761 Found lorentz at 30 0.586269 lm= 0.586269 6.55064e-06 -1.05814e-15 lp= 0.586269 6.55064e-06 -0.832557 r- 7.50507e-05 Found lorentz at 31 1.09992 lm= 1.09992 0.00032597 -2.12442e-17 lp= 1.09992 0.00032597 -0.832164 r- 0.0130571 Found lorentz at 32 0.991635 lm= 0.991634 0.000381652 -1.76483e-17 lp= 0.991635 0.000381653 -0.820703 r- 0.0263636 Found lorentz at 33 0.949652 lm= 0.949652 0.000220405 -3.0778e-17 lp= 0.949652 0.000220405 -0.823628 r- 0.00221289 Found lorentz at 34 1.06527 lm= 1.06527 0.000595576 -1.12305e-17 lp= 1.06527 0.000595577 -0.817841 r- 0.0242744 Found lorentz at 35 1.51502 lm= 1.51502 0.000335428 -2.07196e-17 lp= 1.51502 0.000335428 -0.833664 r- 0.0134118 Found lorentz at 36 1.46585 lm= 1.46584 0.000327909 -2.02531e-17 lp= 1.46584 0.000327909 -0.814934 r- 0.0134125 Found lorentz at 37 1.81698 lm= 1.81698 0.000275302 -2.52572e-17 lp= 1.81698 0.000275302 -0.833867 r- 0.011005 Found lorentz at 38 1.95731 lm= 1.95731 0.000196821 -3.62417e-17 lp= 1.95731 0.000196821 -0.844578 r- 0.00776802 Found lorentz at 39 1.93313 lm= 1.93313 0.000390569 -1.68308e-17 lp= 1.93313 0.000390569 -0.810777 r- 0.0160574 Found lorentz at 40 1.93233 lm= 1.93233 0.000942968 -7.12119e-18 lp= 1.93233 0.000942969 -0.819455 r- 0.0383576 Found lorentz at 41 2.28103 lm= 2.28102 0.00131341 -5.81004e-18 lp= 2.28103 0.00131342 -0.873556 r- 0.0501176 Found lorentz at 42 2.22735 lm= 2.22735 0.00110041 -6.26934e-18 lp= 2.22735 0.00110041 -0.830594 r- 0.0441617 Q = 8.000000000001712 n0=2.048855053712913e-06 n1=4.423442421556332e-07 n2=4.954088733578306e-07 n3=5.072690153332148e-08 n4=8.033070244270759e-08 n5=3.868258880966124e-07 n6=7.249086730093044e-08 n7=4.260685912943311e-08 n8=4.38371636560728e-07 n9=1.694055403011016e-07 n10=1.969393013122085e-08 n11=3.076772581328774e-08 n12=3.290761251259662e-08 n13=3.286885016188174e-07 n14=0.003419665183198698 n15=0.0005616918489259208 n16=1.943270032667126e-05 n17=1.317696025341034e-07 n18=0.0008583101488368842 n19=0.0001167942810739228 n20=2.682025503530804e-05 n21=5.848202327637574e-08 n22=3.531616652174699e-05 n23=0.0001656232197220368 n24=6.737989624286135e-05 n25=0.0003544318657313025 n26=6.699837263229983e-08 n27=0.0003331256050405933 n28=3.096875938681644e-06 n29=0.8366778587105854 n30=0.0003258819431827278 n31=0.0001757405776857155 n32=0.00010424347811581 n33=0.0001946958832255035 n34=5.058401291217149e-05 n35=8.671110771436419e-05 n36=0.0001116772928614369 n37=3.459991305909086e-05 n38=2.14392948777805e-05 n39=5.568574958653274e-05 n40=3.733477297689455e-05 n41=8.443656341922226e-05 n42=1.618130067498109e-05 n43=0.0004071705521810784 n44=0.0001689931487258729 n45=0.0219698224592652 n46=0.02340841033759719 n47=0.02308783990645171 n48=0.01385396162873709 n49=0.005552017425772608 n50=0.00172952243733763 n51=0.0006931906090953951 n52=0.00155481215786841 n53=0.001939945413029356 n54=0.0583143545230112 n55=0.0004963812731183019 n56=0.0004561736745186843 n57=0.001165923029088168 n58=0.001257826102396433 Q is here equal to 8.000000000001712 18.) nd: 5.152388879638025 Norm of Spectral functions:  0: 0.9179  1: 0.8574  2: 0.9492  3: 0.7118  4: 0.7052  5: 0.7447  6: 1.5507  7: 1.6784  8: 1.0568  9: 0.5375 10: 0.5855 11: 0.4251 12: 0.4122 13: 0.3182 14: 1.0107 15: 0.9998 16: 1.0007 17: 1.0011 18: 1.0004 19: 1.0001 20: 1.0003 21: 1.0017 22: 0.9998 23: 0.9989 24: 0.9990 25: 0.9989 26: 1.0041 27: 0.9830 28: 1.0072 29: 1.0001 30: 1.0010 31: 0.9995 32: 0.9980 33: 1.0021 34: 0.9976 35: 0.9979 36: 1.0002 37: 0.9993 38: 1.0017 39: 0.9972 40: 0.9958 41: 1.0014 42: 1.0037 43: 2.3878 44: 0.6978 45: 1.0008 46: 1.0002 47: 0.9997 48: 1.0011 49: 1.0170 50: 0.8874 51: 0.9637 52: 0.9994 53: 1.0319 54: 0.9932 55: 0.9846 56: 0.8552 57: 1.0100 58: 0.1029  0: 4.0189  1: 1.1335 18.) SelfConsistentStep 18.) Difference between steps: 0.09391 19.) DeterminSpectralFunctions ; lambda = -94.10337176145616 -1.330185007080573 Found lorentz at 29 -0.00286085 lm= -0.00286085 1.68248e-07 -1.11422 lp= -0.00286085 1.68248e-07 -0.83701 r- 0.000639668 Found lorentz at 30 0.587598 lm= 0.587598 6.23821e-06 -1.11182e-15 lp= 0.587598 6.23821e-06 -0.832814 r- 7.1449e-05 Found lorentz at 31 1.10243 lm= 1.10243 0.000314693 -2.20283e-17 lp= 1.10243 0.000314693 -0.832596 r- 0.0125989 Found lorentz at 32 0.992425 lm= 0.992424 0.000347171 -1.94011e-17 lp= 0.992425 0.000347173 -0.820704 r- 0.0239817 Found lorentz at 33 0.950883 lm= 0.950883 0.000197488 -3.43617e-17 lp= 0.950883 0.000197488 -0.823774 r- 0.00198245 Found lorentz at 34 1.06592 lm= 1.06592 0.000566249 -1.1819e-17 lp= 1.06592 0.00056625 -0.818078 r- 0.0230724 Found lorentz at 35 1.51787 lm= 1.51787 0.000316469 -2.19833e-17 lp= 1.51787 0.00031647 -0.83409 r- 0.0126473 Found lorentz at 36 1.46768 lm= 1.46768 0.000314697 -2.11206e-17 lp= 1.46768 0.000314697 -0.815267 r- 0.0128668 Found lorentz at 37 1.81994 lm= 1.81994 0.000261484 -2.66198e-17 lp= 1.81994 0.000261484 -0.834306 r- 0.0104472 Found lorentz at 38 1.96031 lm= 1.96031 0.000189428 -3.75613e-17 lp= 1.96031 0.000189428 -0.843514 r- 0.00748567 Found lorentz at 39 1.93554 lm= 1.93554 0.000371213 -1.77241e-17 lp= 1.93554 0.000371213 -0.811136 r- 0.0152549 Found lorentz at 40 1.93553 lm= 1.93553 0.000891558 -7.54333e-18 lp= 1.93553 0.00089156 -0.820082 r- 0.0362387 Found lorentz at 41 2.28523 lm= 2.28523 0.00127623 -5.98749e-18 lp= 2.28523 0.00127623 -0.874154 r- 0.0486656 Found lorentz at 42 2.2304 lm= 2.23039 0.00103587 -6.64937e-18 lp= 2.2304 0.00103587 -0.829933 r- 0.0416046 Q = 8.000000000010301 n0=2.018316861165029e-06 n1=4.361119422544327e-07 n2=4.885641668109246e-07 n3=5.011858050796974e-08 n4=7.935186398928496e-08 n5=3.812890476184856e-07 n6=7.153820586337854e-08 n7=4.20878054743002e-08 n8=4.319849726164626e-07 n9=1.67044358136551e-07 n10=1.945722318961363e-08 n11=3.03899585286566e-08 n12=3.251841313298506e-08 n13=3.253373221203813e-07 n14=0.003516237941685987 n15=0.0005753637229953259 n16=1.983156363195369e-05 n17=1.312651229005509e-07 n18=0.0008775671797165708 n19=0.0001198867079388136 n20=2.743827364007587e-05 n21=5.798712324639481e-08 n22=3.588755627571351e-05 n23=0.0001692703454107409 n24=6.867601054200576e-05 n25=0.0003638839353661852 n26=6.769015520854809e-08 n27=0.0003367818162024603 n28=3.102412725463249e-06 n29=0.8362568821097153 n30=0.0003241251662423388 n31=0.0001746120856121222 n32=0.0001035179224661155 n33=0.0001938642675120401 n34=5.014620072136171e-05 n35=8.615148050617815e-05 n36=0.0001112835620066826 n37=3.436801617689259e-05 n38=2.119151914352744e-05 n39=5.548453948752755e-05 n40=3.708482648229215e-05 n41=8.297809388746939e-05 n42=1.604280685870482e-05 n43=0.0004039194098648798 n44=0.0001682726544736443 n45=0.02201590757870643 n46=0.02344915015699616 n47=0.0231191389905376 n48=0.01386846493626907 n49=0.005556577188261583 n50=0.001731018536931156 n51=0.0006939340036194207 n52=0.00155784404474789 n53=0.001946308891647352 n54=0.05844475749316319 n55=0.0004965186109341783 n56=0.0004567766873928681 n57=0.001167451342262751 n58=0.001257468358119609 Q is here equal to 8.000000000010301 19.) nd: 5.15251968057739 Norm of Spectral functions:  0: 0.8963  1: 0.8743  2: 0.9256  3: 0.7111  4: 0.7162  5: 0.7318  6: 1.5781  7: 1.7107  8: 0.9955  9: 0.5386 10: 0.6028 11: 0.4298 12: 0.4152 13: 0.3152 14: 0.9921 15: 1.0001 16: 1.0004 17: 1.0006 18: 1.0011 19: 0.9989 20: 0.9991 21: 1.0018 22: 0.9993 23: 0.9989 24: 0.9992 25: 0.9990 26: 0.9998 27: 0.9825 28: 1.0070 29: 1.0001 30: 1.0010 31: 0.9998 32: 0.9984 33: 1.0022 34: 0.9977 35: 0.9989 36: 1.0004 37: 0.9997 38: 0.9944 39: 0.9984 40: 0.9979 41: 1.0027 42: 0.9990 43: 3.1677 44: 0.6850 45: 1.0003 46: 1.0003 47: 0.9997 48: 1.0011 49: 1.0162 50: 0.8976 51: 0.9527 52: 0.9992 53: 1.0958 54: 0.9942 55: 1.0101 56: 0.8576 57: 1.0064 58: 0.1020  0: 4.0187  1: 1.1339 19.) SelfConsistentStep 19.) Difference between steps: 0.1211 20.) DeterminSpectralFunctions ; lambda = -94.1040468813305 -1.330860126954917 Found lorentz at 29 -0.00285603 lm= -0.00285603 1.69173e-07 -1.11349 lp= -0.00285603 1.69173e-07 -0.836856 r- 0.000643303 Found lorentz at 30 0.586528 lm= 0.586528 6.22021e-06 -1.11438e-15 lp= 0.586528 6.22021e-06 -0.832566 r- 7.1264e-05 Found lorentz at 31 1.10049 lm= 1.10049 0.000309597 -2.23734e-17 lp= 1.10049 0.000309597 -0.832271 r- 0.0123997 Found lorentz at 32 0.992109 lm= 0.992109 0.000336853 -1.99845e-17 lp= 0.992109 0.000336855 -0.820482 r- 0.0232753 Found lorentz at 33 0.95 lm= 0.949999 0.00018898 -3.58823e-17 lp= 0.949999 0.000188981 -0.823472 r- 0.00189774 Found lorentz at 34 1.06581 lm= 1.06581 0.000558538 -1.1979e-17 lp= 1.06581 0.00055854 -0.81797 r- 0.0227612 Found lorentz at 35 1.51588 lm= 1.51588 0.00031131 -2.23311e-17 lp= 1.51588 0.00031131 -0.83378 r- 0.0124457 Found lorentz at 36 1.46655 lm= 1.46655 0.000312442 -2.12602e-17 lp= 1.46655 0.000312442 -0.81502 r- 0.0127785 Found lorentz at 37 1.81789 lm= 1.81789 0.000261465 -2.66069e-17 lp= 1.81789 0.000261465 -0.834072 r- 0.0104493 Found lorentz at 38 1.95821 lm= 1.95821 0.000188409 -3.78777e-17 lp= 1.95821 0.000188409 -0.844779 r- 0.00743426 Found lorentz at 39 1.93404 lm= 1.93404 0.000370302 -1.7759e-17 lp= 1.93404 0.000370302 -0.810938 r- 0.0152211 Found lorentz at 40 1.93303 lm= 1.93303 0.000893026 -7.5205e-18 lp= 1.93303 0.000893028 -0.819513 r- 0.0363235 Found lorentz at 41 2.2827 lm= 2.2827 0.0012614 -6.05379e-18 lp= 2.2827 0.00126141 -0.873858 r- 0.0481163 Found lorentz at 42 2.22853 lm= 2.22852 0.00103775 -6.65174e-18 lp= 2.22852 0.00103775 -0.830835 r- 0.041635 Q = 7.999999999998766 n0=2.022941722955142e-06 n1=4.370543028310904e-07 n2=4.89556153905569e-07 n3=5.020395854886421e-08 n4=7.94781758689039e-08 n5=3.821090941844583e-07 n6=7.167095027004716e-08 n7=4.215693765449854e-08 n8=4.329329384876799e-07 n9=1.673983254794235e-07 n10=1.948941894939534e-08 n11=3.044170138728542e-08 n12=3.257164181239364e-08 n13=3.257348131713389e-07 n14=0.003687197810205101 n15=0.0005993572670197411 n16=2.053129530669638e-05 n17=1.311140311188872e-07 n18=0.0009115118517739904 n19=0.0001253502434831221 n20=2.852749941050594e-05 n21=5.756793091451049e-08 n22=3.688883990443736e-05 n23=0.0001756679125729352 n24=7.094935442742198e-05 n25=0.0003805998664663602 n26=6.926071924374057e-08 n27=0.0003432852700997301 n28=3.11608972065013e-06 n29=0.8356891488015833 n30=0.0003247684633341145 n31=0.0001749160008435831 n32=0.0001036818473554747 n33=0.0001942568065858173 n34=5.021862650144783e-05 n35=8.628137132646291e-05 n36=0.000111448427763623 n37=3.441702814560694e-05 n38=2.123370518138717e-05 n39=5.554646323247974e-05 n40=3.715299384839309e-05 n41=8.320703189657313e-05 n42=1.606770832128447e-05 n43=0.0004046078841888508 n44=0.0001684522235917517 n45=0.02204623715600664 n46=0.02347975132543563 n47=0.02314303108058628 n48=0.0138780688331004 n49=0.005559026240092245 n50=0.001732029983139251 n51=0.0006945699331661543 n52=0.00156051537276306 n53=0.001954609691118282 n54=0.05862760393720023 n55=0.0004966669818126624 n56=0.0004573696870904798 n57=0.001169154185805146 n58=0.001258135225775706 Q is here equal to 7.999999999998766 20.) nd: 5.152549020008421 Norm of Spectral functions:  0: 0.8959  1: 0.8766  2: 0.9239  3: 0.7126  4: 0.7190  5: 0.7322  6: 1.5757  7: 1.7063  8: 0.9917  9: 0.5404 10: 0.6062 11: 0.4316 12: 0.4167 13: 0.3156 14: 0.9432 15: 1.0011 16: 0.9988 17: 0.9997 18: 0.9994 19: 0.9990 20: 0.9991 21: 1.0004 22: 0.9993 23: 0.9991 24: 0.9995 25: 0.9989 26: 1.0131 27: 0.9928 28: 1.0064 29: 1.0001 30: 1.0010 31: 0.9996 32: 0.9981 33: 1.0021 34: 0.9977 35: 0.9984 36: 1.0003 37: 0.9994 38: 1.0021 39: 0.9979 40: 0.9965 41: 1.0018 42: 1.0040 43: 2.7380 44: 0.6872 45: 1.0001 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0153 50: 0.9126 51: 0.9388 52: 0.9987 53: 1.1197 54: 0.9962 55: 1.0178 56: 0.8548 57: 1.0121 58: 0.1022  0: 4.0183  1: 1.1343 20.) SelfConsistentStep 20.) Difference between steps: 0.05762 21.) DeterminSpectralFunctions ; lambda = -94.10514719199871 -1.331960437623124 Found lorentz at 29 -0.00285809 lm= -0.00285809 1.75586e-07 -1.11336 lp= -0.00285809 1.75586e-07 -0.836586 r- 0.000667905 Found lorentz at 30 0.584781 lm= 0.584781 6.72902e-06 -1.02885e-15 lp= 0.584781 6.72902e-06 -0.832057 r- 7.71407e-05 Found lorentz at 31 1.09748 lm= 1.09748 0.000297376 -2.32505e-17 lp= 1.09748 0.000297376 -0.831514 r- 0.0119211 Found lorentz at 32 0.990882 lm= 0.990881 0.000339209 -1.98291e-17 lp= 0.990882 0.000339211 -0.820137 r- 0.0234479 Found lorentz at 33 0.948084 lm= 0.948084 0.000195118 -3.47126e-17 lp= 0.948084 0.000195118 -0.822987 r- 0.00196053 Found lorentz at 34 1.0652 lm= 1.0652 0.000540566 -1.2361e-17 lp= 1.0652 0.000540567 -0.817433 r- 0.0220433 Found lorentz at 35 1.51254 lm= 1.51254 0.00033035 -2.10101e-17 lp= 1.51254 0.000330351 -0.83311 r- 0.0132176 Found lorentz at 36 1.46447 lm= 1.46447 0.000325228 -2.03926e-17 lp= 1.46447 0.000325228 -0.814387 r- 0.0133118 Found lorentz at 37 1.81522 lm= 1.81522 0.000279668 -2.48428e-17 lp= 1.81522 0.000279668 -0.833531 r- 0.0111841 Found lorentz at 38 1.95613 lm= 1.95613 0.000194433 -3.66731e-17 lp= 1.95613 0.000194433 -0.844421 r- 0.00767521 Found lorentz at 39 1.93223 lm= 1.93223 0.000399428 -1.64458e-17 lp= 1.93223 0.000399428 -0.810489 r- 0.0164275 Found lorentz at 40 1.92863 lm= 1.92863 0.000965558 -6.96524e-18 lp= 1.92863 0.00096556 -0.820083 r- 0.0392464 Found lorentz at 41 2.27916 lm= 2.27916 0.00125702 -6.06709e-18 lp= 2.27916 0.00125702 -0.873297 r- 0.04798 Found lorentz at 42 2.2245 lm= 2.2245 0.00112092 -6.1425e-18 lp= 2.2245 0.00112093 -0.829776 r- 0.0450292 Q = 8.000000000000377 n0=2.066877605873058e-06 n1=4.460414935642047e-07 n2=4.992869159176562e-07 n3=5.106389353052406e-08 n4=8.08386641879501e-08 n5=3.900479992171803e-07 n6=7.301468553697993e-08 n7=4.28809998588454e-08 n8=4.421020599675705e-07 n9=1.707935655646743e-07 n10=1.982081513259987e-08 n11=3.097432671345393e-08 n12=3.311859666007341e-08 n13=3.303031823727078e-07 n14=0.003730255903914763 n15=0.000605189040577204 n16=2.069544536470665e-05 n17=1.307446014607383e-07 n18=0.0009195623039999282 n19=0.0001266848746362712 n20=2.878787796089341e-05 n21=5.726185911780619e-08 n22=3.711362555147998e-05 n23=0.000177188391538596 n24=7.147595943564645e-05 n25=0.0003846799280968041 n26=6.946898661902456e-08 n27=0.0003446203950268734 n28=3.116179019373138e-06 n29=0.8356053238569406 n30=0.0003279867803135999 n31=0.0001766998594160619 n32=0.0001048531878517615 n33=0.0001959831539619559 n34=5.086911516117085e-05 n35=8.711742601934162e-05 n36=0.0001121798055316931 n37=3.475031696450432e-05 n38=2.15831835514726e-05 n39=5.585542143988204e-05 n40=3.755758925054274e-05 n41=8.527228814110671e-05 n42=1.627057861034104e-05 n43=0.0004093586505976292 n44=0.0001694606557561016 n45=0.0220459089338998 n46=0.02347607680306615 n47=0.02313579590583593 n48=0.01387214706497018 n49=0.005556218636277404 n50=0.001731212585350008 n51=0.0006943126285177115 n52=0.001560685650025367 n53=0.001955879495587601 n54=0.05864153715924054 n55=0.0004964034258858707 n56=0.0004578962581045646 n57=0.001170861300325678 n58=0.001259637718031683 Q is here equal to 8.000000000000377 21.) nd: 5.152483987111405 Norm of Spectral functions:  0: 0.9184  1: 0.8617  2: 0.9460  3: 0.7169  4: 0.7122  5: 0.7480  6: 1.5401  7: 1.6620  8: 1.0515  9: 0.5435 10: 0.5932 11: 0.4300 12: 0.4169 13: 0.3205 14: 0.9525 15: 1.0005 16: 0.9988 17: 0.9996 18: 0.9991 19: 0.9991 20: 0.9992 21: 1.0002 22: 0.9994 23: 0.9992 24: 0.9995 25: 0.9987 26: 1.0370 27: 1.0077 28: 1.0062 29: 1.0001 30: 1.0009 31: 0.9992 32: 0.9976 33: 1.0019 34: 0.9976 35: 0.9957 36: 1.0000 37: 0.9990 38: 1.0014 39: 0.9962 40: 1.0043 41: 1.0009 42: 1.0022 43: 1.9159 44: 0.7138 45: 1.0001 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0152 50: 0.9149 51: 0.9366 52: 0.9986 53: 1.0946 54: 0.9966 55: 1.0140 56: 0.8527 57: 1.0170 58: 0.1030  0: 4.0182  1: 1.1343 21.) SelfConsistentStep 21.) Difference between steps: 0.08306 22.) DeterminSpectralFunctions ; lambda = -94.10616186284405 -1.33297510846846 Found lorentz at 29 -0.00286537 lm= -0.00286537 1.81039e-07 -1.11383 lp= -0.00286537 1.81039e-07 -0.836339 r- 0.000688852 Found lorentz at 30 0.584062 lm= 0.584062 7.23188e-06 -9.56436e-16 lp= 0.584062 7.23188e-06 -0.831675 r- 8.29434e-05 Found lorentz at 31 1.09625 lm= 1.09625 0.000307285 -2.24749e-17 lp= 1.09625 0.000307285 -0.831035 r- 0.0123254 Found lorentz at 32 0.990041 lm= 0.990041 0.000378055 -1.77865e-17 lp= 0.990041 0.000378056 -0.820018 r- 0.0261369 Found lorentz at 33 0.947091 lm= 0.947091 0.000223499 -3.02837e-17 lp= 0.947091 0.000223499 -0.822702 r- 0.00224648 Found lorentz at 34 1.06478 lm= 1.06478 0.000565957 -1.17949e-17 lp= 1.06478 0.000565958 -0.817032 r- 0.02309 Found lorentz at 35 1.51092 lm= 1.51092 0.00035909 -1.9309e-17 lp= 1.51092 0.000359091 -0.832688 r- 0.0143748 Found lorentz at 36 1.46349 lm= 1.46349 0.000343867 -1.92658e-17 lp= 1.46349 0.000343867 -0.813934 r- 0.0140825 Found lorentz at 37 1.8143 lm= 1.8143 0.000298423 -2.32612e-17 lp= 1.8143 0.000298423 -0.833166 r- 0.0119393 Found lorentz at 38 1.95578 lm= 1.95578 0.000203649 -3.49953e-17 lp= 1.95578 0.000203649 -0.844201 r- 0.00804109 Found lorentz at 39 1.93176 lm= 1.93176 0.000427132 -1.53676e-17 lp= 1.93176 0.000427133 -0.810185 r- 0.0175735 Found lorentz at 40 1.9268 lm= 1.9268 0.00103433 -6.49191e-18 lp= 1.9268 0.00103433 -0.819437 r- 0.0420748 Found lorentz at 41 2.27738 lm= 2.27738 0.0012983 -5.8683e-18 lp= 2.27738 0.00129831 -0.872861 r- 0.0495805 Found lorentz at 42 2.2227 lm= 2.2227 0.00120531 -5.7041e-18 lp= 2.2227 0.00120531 -0.82917 r- 0.0484547 Q = 8.000000000002869 n0=2.104102825594138e-06 n1=4.536090365179085e-07 n2=5.074487984206124e-07 n3=5.178294468949043e-08 n4=8.197735243552291e-08 n5=3.967355505488616e-07 n6=7.413716148818336e-08 n7=4.348517247908095e-08 n8=4.498487312942651e-07 n9=1.736502186985443e-07 n10=2.009690435581271e-08 n11=3.142137264615483e-08 n12=3.357559077589027e-08 n13=3.340846058769333e-07 n14=0.00363339498733965 n15=0.0005916991319246814 n16=2.030063040136377e-05 n17=1.305392073969549e-07 n18=0.0009003965832813075 n19=0.0001236153157063543 n20=2.81744048614151e-05 n21=5.730430646635843e-08 n22=3.654515971936314e-05 n23=0.0001735921164969319 n24=7.019345109273129e-05 n25=0.0003752894111122791 n26=6.846249991304006e-08 n27=0.0003408575256250722 n28=3.105842951253533e-06 n29=0.8359830241424571 n30=0.0003305546990188538 n31=0.0001781197111938502 n32=0.0001058148898355039 n33=0.0001973526177985605 n34=5.140809830170933e-05 n35=8.778364518762488e-05 n36=0.0001127441661688908 n37=3.501582373739945e-05 n38=2.187013446594933e-05 n39=5.608815666537242e-05 n40=3.788055828978176e-05 n41=8.699527611578695e-05 n42=1.643559071417318e-05 n43=0.000413191341066989 n44=0.0001702261943134261 n45=0.02202299190509402 n46=0.02344777409211362 n47=0.02310780661531011 n48=0.01385714406942649 n49=0.005550841205488345 n50=0.00172938499194768 n51=0.0006934589194976605 n52=0.001558897302460852 n53=0.001950658894538506 n54=0.05850789907100203 n55=0.0004959934768082662 n56=0.0004581523818555291 n57=0.001171809642938918 n58=0.001260505563395093 Q is here equal to 8.000000000002869 22.) nd: 5.15239685294101 Norm of Spectral functions:  0: 0.9415  1: 0.8496  2: 0.9680  3: 0.7216  4: 0.7066  5: 0.7647  6: 1.5013  7: 1.6096  8: 1.1170  9: 0.5465 10: 0.5805 11: 0.4279 12: 0.4166 13: 0.3254 14: 0.9506 15: 1.0009 16: 0.9991 17: 0.9999 18: 1.0000 19: 0.9988 20: 0.9989 21: 1.0008 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 0.9895 27: 1.0137 28: 1.0068 29: 1.0001 30: 1.0009 31: 0.9990 32: 0.9975 33: 1.0019 34: 0.9976 35: 0.9898 36: 0.9999 37: 0.9987 38: 1.0014 39: 0.9951 40: 1.0035 41: 1.0007 42: 1.0017 43: 1.5796 44: 0.7386 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0159 50: 0.9044 51: 0.9447 52: 0.9989 53: 1.1314 54: 0.9958 55: 1.0204 56: 0.8500 57: 1.0190 58: 0.1034  0: 4.0184  1: 1.1340 22.) SelfConsistentStep 22.) Difference between steps: 0.07004 23.) DeterminSpectralFunctions ; lambda = -94.10619005682501 -1.333003302449427 Found lorentz at 29 -0.00286927 lm= -0.00286927 1.80748e-07 -1.11428 lp= -0.00286927 1.80748e-07 -0.836347 r- 0.000687738 Found lorentz at 30 0.58322 lm= 0.58322 7.13784e-06 -9.68905e-16 lp= 0.58322 7.13784e-06 -0.831618 r- 8.18704e-05 Found lorentz at 31 1.09477 lm= 1.09477 0.000292337 -2.36159e-17 lp= 1.09477 0.000292337 -0.830891 r- 0.0117279 Found lorentz at 32 0.989961 lm= 0.98996 0.000350707 -1.91684e-17 lp= 0.989961 0.000350708 -0.81991 r- 0.0242493 Found lorentz at 33 0.946524 lm= 0.946523 0.000205553 -3.29196e-17 lp= 0.946523 0.000205553 -0.822602 r- 0.00206635 Found lorentz at 34 1.06467 lm= 1.06467 0.000536502 -1.2442e-17 lp= 1.06467 0.000536503 -0.817018 r- 0.0218887 Found lorentz at 35 1.5096 lm= 1.5096 0.000347186 -2.00334e-17 lp= 1.5096 0.000347186 -0.833986 r- 0.0138766 Found lorentz at 36 1.46246 lm= 1.46246 0.000336424 -1.96881e-17 lp= 1.46246 0.000336424 -0.813853 r- 0.0137791 Found lorentz at 37 1.81256 lm= 1.81256 0.000294788 -2.35422e-17 lp= 1.81256 0.000294788 -0.833065 r- 0.0117953 Found lorentz at 38 1.95374 lm= 1.95374 0.00019973 -3.56712e-17 lp= 1.95374 0.00019973 -0.844073 r- 0.00788754 Found lorentz at 39 1.93009 lm= 1.93009 0.000422152 -1.55444e-17 lp= 1.93009 0.000422153 -0.810069 r- 0.0173711 Found lorentz at 40 1.92448 lm= 1.92448 0.00102376 -6.55346e-18 lp= 1.92448 0.00102376 -0.819096 r- 0.0416623 Found lorentz at 41 2.27521 lm= 2.2752 0.0012627 -6.03167e-18 lp= 2.27521 0.0012627 -0.87271 r- 0.0482293 Found lorentz at 42 2.22079 lm= 2.22079 0.00119005 -5.7727e-18 lp= 2.22079 0.00119006 -0.828846 r- 0.0478601 Q = 7.999999999996214 n0=2.102799563978724e-06 n1=4.533941044576278e-07 n2=5.071852514842769e-07 n3=5.176272310638923e-08 n4=8.194417176181141e-08 n5=3.965514677305335e-07 n6=7.410457358145678e-08 n7=4.346697845069328e-08 n8=4.4965706180347e-07 n9=1.735823406774243e-07 n10=2.008860048232535e-08 n11=3.140771616667869e-08 n12=3.356222334621226e-08 n13=3.339281090421854e-07 n14=0.003532786485319892 n15=0.0005775869272734902 n16=1.989015569603197e-05 n17=1.307199104725051e-07 n18=0.0008804971334629404 n19=0.0001204127204580637 n20=2.753601164417002e-05 n21=5.760073298561473e-08 n22=3.595848633206304e-05 n23=0.0001698375441281829 n24=6.886134321455681e-05 n25=0.0003654929178439194 n26=6.761245847112833e-08 n27=0.0003370677216541317 n28=3.098337860653312e-06 n29=0.8363195006411067 n30=0.0003305196434210689 n31=0.0001780932888422914 n32=0.0001057680729636701 n33=0.0001973351514046401 n34=5.13792036675016e-05 n35=8.776368339868312e-05 n36=0.0001127333276626999 n37=3.50087368681505e-05 n38=2.186360099596642e-05 n39=5.608187384265066e-05 n40=3.787867356937151e-05 n41=8.69568364509684e-05 n42=1.643082067719098e-05 n43=0.0004131184990233637 n44=0.0001702064950485443 n45=0.02201117871940252 n46=0.02343118842704271 n47=0.02309167018383727 n48=0.01384933379104887 n49=0.005548519255114419 n50=0.001728486904342789 n51=0.0006929563464569318 n52=0.001557696348886467 n53=0.001945899518353555 n54=0.05839242147320527 n55=0.0004958639601830315 n56=0.000458126993464167 n57=0.001171822873257453 n58=0.001260161503585014 Q is here equal to 7.999999999996214 23.) nd: 5.152376649080725 Norm of Spectral functions:  0: 0.9413  1: 0.8484  2: 0.9696  3: 0.7221  4: 0.7050  5: 0.7670  6: 1.4947  7: 1.6000  8: 1.1309  9: 0.5468 10: 0.5771 11: 0.4271 12: 0.4160 13: 0.3265 14: 0.9849 15: 1.0002 16: 1.0002 17: 1.0005 18: 1.0011 19: 0.9988 20: 0.9990 21: 1.0017 22: 0.9993 23: 0.9989 24: 0.9992 25: 0.9990 26: 0.9998 27: 0.9761 28: 1.0071 29: 1.0001 30: 1.0008 31: 0.9986 32: 0.9973 33: 1.0018 34: 0.9975 35: 1.0091 36: 0.9997 37: 0.9979 38: 1.0010 39: 0.9990 40: 1.0023 41: 1.0003 42: 1.0012 43: 1.3443 44: 0.7611 45: 1.0002 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0165 50: 0.8950 51: 0.9536 52: 0.9992 53: 1.1097 54: 0.9946 55: 1.0163 56: 0.8501 57: 1.0219 58: 0.1036  0: 4.0187  1: 1.1337 23.) SelfConsistentStep 23.) Difference between steps: 0.07888 24.) DeterminSpectralFunctions ; lambda = -94.10576478510812 -1.332578030732535 Found lorentz at 29 -0.00287122 lm= -0.00287122 1.77184e-07 -1.11463 lp= -0.00287122 1.77184e-07 -0.836448 r- 0.000674096 Found lorentz at 30 0.58349 lm= 0.58349 6.8044e-06 -1.01683e-15 lp= 0.58349 6.8044e-06 -0.831801 r- 7.80287e-05 Found lorentz at 31 1.09523 lm= 1.09523 0.000293864 -2.35093e-17 lp= 1.09523 0.000293864 -0.831175 r- 0.0117851 Found lorentz at 32 0.990557 lm= 0.990556 0.000337758 -1.9908e-17 lp= 0.990557 0.000337759 -0.820008 r- 0.0233512 Found lorentz at 33 0.947112 lm= 0.947112 0.000193468 -3.49878e-17 lp= 0.947112 0.000193468 -0.822742 r- 0.00194453 Found lorentz at 34 1.06494 lm= 1.06494 0.000537122 -1.24364e-17 lp= 1.06494 0.000537123 -0.817306 r- 0.0219062 Found lorentz at 35 1.51028 lm= 1.51028 0.000330389 -2.0994e-17 lp= 1.51028 0.000330389 -0.832839 r- 0.0132234 Found lorentz at 36 1.46291 lm= 1.46291 0.000326223 -2.0317e-17 lp= 1.46291 0.000326223 -0.814119 r- 0.0133569 Found lorentz at 37 1.81254 lm= 1.81254 0.000282937 -2.45401e-17 lp= 1.81254 0.000282937 -0.833264 r- 0.0113184 Found lorentz at 38 1.95318 lm= 1.95318 0.000194611 -3.66169e-17 lp= 1.95318 0.000194611 -0.844159 r- 0.00768459 Found lorentz at 39 1.9299 lm= 1.9299 0.000404038 -1.63282e-17 lp= 1.9299 0.000404039 -0.812234 r- 0.0165814 Found lorentz at 40 1.92548 lm= 1.92548 0.000979955 -6.85209e-18 lp= 1.92548 0.000979957 -0.819436 r- 0.0398631 Found lorentz at 41 2.27556 lm= 2.27556 0.00125007 -6.09529e-18 lp= 2.27556 0.00125007 -0.872901 r- 0.0477364 Found lorentz at 42 2.22197 lm= 2.22197 0.00113697 -6.04744e-18 lp= 2.22197 0.00113698 -0.829204 r- 0.0457055 Q = 8.000000000003348 n0=2.077464369527054e-06 n1=4.481873481690889e-07 n2=5.015481437187667e-07 n3=5.125761212771028e-08 n4=8.113816543415759e-08 n5=3.919404503117298e-07 n6=7.332120706405178e-08 n7=4.304141790883243e-08 n8=4.443137817847943e-07 n9=1.716064728982593e-07 n10=1.989450849892431e-08 n11=3.109417305717546e-08 n12=3.324022397984943e-08 n13=3.312130843014421e-07 n14=0.003445926768580892 n15=0.0005653925090341078 n16=1.953440402817556e-05 n17=1.306746444886096e-07 n18=0.0008632082182547643 n19=0.0001176240560350704 n20=2.698073982503829e-05 n21=5.774140342529103e-08 n22=3.545077157210126e-05 n23=0.0001665728718097843 n24=6.770250616145059e-05 n25=0.000356996234081877 n26=6.672200258935262e-08 n27=0.00033382292573308 n28=3.092803093539794e-06 n29=0.8365791917402529 n30=0.0003288362433310469 n31=0.0001771265540841835 n32=0.0001051098487299165 n33=0.0001964541627135384 n34=5.100486344746077e-05 n35=8.730089850591486e-05 n36=0.0001123511533161415 n37=3.482397100349957e-05 n38=2.166843936900311e-05 n39=5.591471624078148e-05 n40=3.766087971939779e-05 n41=8.579580570375714e-05 n42=1.631614024520738e-05 n43=0.0004105021566810467 n44=0.000169656706361324 n45=0.02200973764071873 n46=0.02342485299292067 n47=0.02308531889510849 n48=0.0138478863910293 n49=0.005548344427517115 n50=0.00172830253730489 n51=0.0006927239848441912 n52=0.001557097114390922 n53=0.001942106322722234 n54=0.05830209360229982 n55=0.0004958251090058806 n56=0.0004580191636628633 n57=0.001171466117223099 n58=0.001259252214327554 Q is here equal to 8.000000000003348 24.) nd: 5.152399805540112 Norm of Spectral functions:  0: 0.9237  1: 0.8596  2: 0.9508  3: 0.7193  4: 0.7118  5: 0.7534  6: 1.5270  7: 1.6438  8: 1.0708  9: 0.5456 10: 0.5906 11: 0.4303 12: 0.4176 13: 0.3224 14: 1.0084 15: 0.9998 16: 1.0007 17: 1.0009 18: 1.0007 19: 0.9995 20: 0.9999 21: 1.0018 22: 0.9996 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0011 27: 1.0081 28: 1.0073 29: 1.0001 30: 1.0008 31: 0.9987 32: 0.9974 33: 1.0018 34: 0.9975 35: 0.9929 36: 0.9998 37: 0.9980 38: 1.0009 39: 1.0014 40: 1.0027 41: 1.0003 42: 1.0014 43: 1.4368 44: 0.7480 45: 1.0002 46: 1.0003 47: 0.9997 48: 1.0011 49: 1.0170 50: 0.8890 51: 0.9615 52: 0.9996 53: 1.0597 54: 0.9935 55: 0.9960 56: 0.8505 57: 1.0231 58: 0.1034  0: 4.0189  1: 1.1335 24.) SelfConsistentStep 24.) Difference between steps: 0.05703 25.) DeterminSpectralFunctions ; lambda = -94.10492681662154 -1.331740062245956 Found lorentz at 29 -0.00287002 lm= -0.00287002 1.72428e-07 -1.11472 lp= -0.00287002 1.72428e-07 -0.836621 r- 0.000655866 Found lorentz at 30 0.585116 lm= 0.585116 6.44002e-06 -1.07535e-15 lp= 0.585116 6.44002e-06 -0.832181 r- 7.38165e-05 Found lorentz at 31 1.09811 lm= 1.09811 0.000298025 -2.32143e-17 lp= 1.09811 0.000298025 -0.831772 r- 0.0119434 Found lorentz at 32 0.99155 lm= 0.99155 0.000326997 -2.05732e-17 lp= 0.99155 0.000326999 -0.820208 r- 0.0226018 Found lorentz at 33 0.948731 lm= 0.948731 0.000184146 -3.67887e-17 lp= 0.948731 0.000184146 -0.823074 r- 0.00185009 Found lorentz at 34 1.06556 lm= 1.06556 0.000539267 -1.23984e-17 lp= 1.06556 0.000539268 -0.817684 r- 0.0219836 Found lorentz at 35 1.51345 lm= 1.51345 0.000316199 -2.19648e-17 lp= 1.51345 0.000316199 -0.833383 r- 0.0126472 Found lorentz at 36 1.46483 lm= 1.46483 0.00031578 -2.10129e-17 lp= 1.46483 0.00031578 -0.814583 r- 0.012922 Found lorentz at 37 1.81546 lm= 1.81546 0.0002686 -2.5879e-17 lp= 1.81546 0.0002686 -0.833732 r- 0.0107389 Found lorentz at 38 1.95582 lm= 1.95582 0.00018949 -3.76376e-17 lp= 1.95582 0.00018949 -0.844508 r- 0.0074793 Found lorentz at 39 1.932 lm= 1.932 0.000381203 -1.72369e-17 lp= 1.932 0.000381203 -0.810602 r- 0.0156757 Found lorentz at 40 1.9293 lm= 1.9293 0.000923754 -7.28437e-18 lp= 1.9293 0.000923756 -0.820304 r- 0.0375372 Found lorentz at 41 2.2793 lm= 2.2793 0.00124298 -6.13742e-18 lp= 2.2793 0.00124298 -0.873425 r- 0.0474372 Found lorentz at 42 2.22548 lm= 2.22548 0.00107087 -6.43448e-18 lp= 2.22548 0.00107087 -0.83009 r- 0.0430022 Q = 8.000000000002926 n0=2.042088431270492e-06 n1=4.409896228988639e-07 n2=4.93691469425813e-07 n3=5.056848949768882e-08 n4=8.004557925278388e-08 n5=3.855692281001277e-07 n6=7.223788467142942e-08 n7=4.2458267872375e-08 n8=4.369776504013454e-07 n9=1.688924714772193e-07 n10=1.962732740405849e-08 n11=3.066695504027821e-08 n12=3.280111451144e-08 n13=3.275064749476498e-07 n14=0.003408065658260834 n15=0.0005599629006106229 n16=1.937425718398455e-05 n17=1.30340321732226e-07 n18=0.0008555516861852946 n19=0.0001163954242880034 n20=2.673339425038357e-05 n21=5.762038510359151e-08 n22=3.522277644927651e-05 n23=0.0001651173193037165 n24=6.718712826021498e-05 n25=0.0003532263813340381 n26=6.614901654747776e-08 n27=0.0003323413375683343 n28=3.089478494870153e-06 n29=0.8366470503728655 n30=0.000326398447583517 n31=0.0001757068291965041 n32=0.0001041923481071105 n33=0.0001951932399970997 n34=5.048204620103785e-05 n35=8.662313253692742e-05 n36=0.0001117968735323369 n37=3.454973558870118e-05 n38=2.138078936183046e-05 n39=5.566487285840882e-05 n40=3.73431074447326e-05 n41=8.410590020972792e-05 n42=1.615180017198057e-05 n43=0.0004066295209972758 n44=0.000168810538109317 n45=0.02202263555405689 n46=0.02343380907057339 n47=0.02309217589943195 n48=0.01385209042225788 n49=0.005550243068205364 n50=0.001728763523638313 n51=0.0006928494177692746 n52=0.001557581452719757 n53=0.001941148262464866 n54=0.05827636050465741 n55=0.0004958589972985892 n56=0.0004579526855202336 n57=0.001171099380036482 n58=0.001258206233727861 Q is here equal to 8.000000000002926 25.) nd: 5.152466262677797 Norm of Spectral functions:  0: 0.9056  1: 0.8693  2: 0.9344  3: 0.7164  4: 0.7153  5: 0.7430  6: 1.5499  7: 1.6733  8: 1.0342  9: 0.5435 10: 0.5977 11: 0.4308 12: 0.4173 13: 0.3200 14: 1.0111 15: 0.9998 16: 1.0006 17: 1.0011 18: 1.0003 19: 1.0002 20: 1.0004 21: 1.0016 22: 0.9999 23: 0.9990 24: 0.9990 25: 0.9989 26: 1.0052 27: 0.9759 28: 1.0075 29: 1.0001 30: 1.0009 31: 0.9993 32: 0.9978 33: 1.0020 34: 0.9976 35: 0.9970 36: 1.0001 37: 0.9991 38: 1.0013 39: 0.9960 40: 1.0028 41: 1.0010 42: 1.0026 43: 2.0333 44: 0.7056 45: 1.0002 46: 1.0003 47: 0.9997 48: 1.0011 49: 1.0171 50: 0.8868 51: 0.9644 52: 0.9997 53: 1.0389 54: 0.9932 55: 0.9846 56: 0.8522 57: 1.0188 58: 0.1026  0: 4.0190  1: 1.1335 25.) SelfConsistentStep 25.) Difference between steps: 0.064 26.) DeterminSpectralFunctions ; lambda = -94.1039598031485 -1.330773048772912 Found lorentz at 29 -0.00286499 lm= -0.00286499 1.68567e-07 -1.1144 lp= -0.00286499 1.68567e-07 -0.836796 r- 0.000641046 Found lorentz at 30 0.586908 lm= 0.586908 6.15992e-06 -1.12527e-15 lp= 0.586908 6.15992e-06 -0.83256 r- 7.05738e-05 Found lorentz at 31 1.10141 lm= 1.10141 0.000296332 -2.33794e-17 lp= 1.10141 0.000296332 -0.83235 r- 0.0118673 Found lorentz at 32 0.992483 lm= 0.992483 0.000311957 -2.15746e-17 lp= 0.992483 0.000311959 -0.82039 r- 0.0215575 Found lorentz at 33 0.950381 lm= 0.950381 0.000174287 -3.89018e-17 lp= 0.950381 0.000174287 -0.823413 r- 0.00175032 Found lorentz at 34 1.06621 lm= 1.06621 0.000529155 -1.26444e-17 lp= 1.06621 0.000529156 -0.817978 r- 0.0215636 Found lorentz at 35 1.51714 lm= 1.51714 0.00030397 -2.28795e-17 lp= 1.51714 0.00030397 -0.833947 r- 0.0121499 Found lorentz at 36 1.4672 lm= 1.4672 0.000306615 -2.16659e-17 lp= 1.4672 0.000306615 -0.815052 r- 0.0125397 Found lorentz at 37 1.81922 lm= 1.81922 0.000256457 -2.7138e-17 lp= 1.81922 0.000256457 -0.83425 r- 0.010247 Found lorentz at 38 1.9596 lm= 1.9596 0.000184783 -3.86375e-17 lp= 1.9596 0.000184783 -0.844958 r- 0.00728962 Found lorentz at 39 1.93503 lm= 1.93503 0.000364406 -1.8051e-17 lp= 1.93503 0.000364406 -0.811043 r- 0.0149769 Found lorentz at 40 1.93359 lm= 1.93359 0.000874668 -7.67831e-18 lp= 1.93359 0.000874669 -0.819511 r- 0.0355769 Found lorentz at 41 2.28452 lm= 2.28452 0.00123042 -6.21007e-18 lp= 2.28452 0.00123042 -0.874128 r- 0.0469199 Found lorentz at 42 2.22927 lm= 2.22927 0.00101506 -6.80307e-18 lp= 2.22927 0.00101506 -0.830994 r- 0.0407166 Q = 7.999999999998772 n0=2.011300795026922e-06 n1=4.346772601003582e-07 n2=4.868357440859697e-07 n3=4.995754429175214e-08 n4=7.907161545554114e-08 n5=3.79979958970105e-07 n6=7.128546713944913e-08 n7=4.194151742462634e-08 n8=4.305105275293269e-07 n9=1.664981990496482e-07 n10=1.939140830236784e-08 n11=3.028860367638903e-08 n12=3.241179777008604e-08 n13=3.2422870794579e-07 n14=0.003461969820756099 n15=0.0005675878309228123 n16=1.959586337692923e-05 n17=1.300331875908223e-07 n18=0.0008662475870064239 n19=0.0001181142518349028 n20=2.707671964503663e-05 n21=5.732756106405561e-08 n22=3.554037230326471e-05 n23=0.0001671472259459303 n24=6.790682117633851e-05 n25=0.0003584621164551045 n26=6.649900921319764e-08 n27=0.0003343694629452961 n28=3.092366930585201e-06 n29=0.8363943653061429 n30=0.0003243589255527149 n31=0.0001745011751916458 n32=0.0001034294561638468 n33=0.0001941492286241867 n34=5.004420184777809e-05 n35=8.604416447814967e-05 n36=0.000111330163240572 n37=3.431397738631542e-05 n38=2.113310507858006e-05 n39=5.544983857411741e-05 n40=3.70719367724295e-05 n41=8.264993358043198e-05 n42=1.601191838096516e-05 n43=0.0004032810328907117 n44=0.0001680721640593566 n45=0.02204800929781109 n46=0.02345930899663184 n47=0.02311441891273587 n48=0.01386336330090534 n49=0.005554145177571909 n50=0.001730027431993615 n51=0.0006934397971360947 n52=0.001559339233935799 n53=0.001944936779957965 n54=0.0583622522602587 n55=0.0004960291066447215 n56=0.0004580119369064518 n57=0.001171059398657285 n58=0.001257529162685348 Q is here equal to 7.999999999998772 26.) nd: 5.15256199023473 Norm of Spectral functions:  0: 0.8872  1: 0.8863  2: 0.9140  3: 0.7154  4: 0.7263  5: 0.7301  6: 1.5746  7: 1.7026  8: 0.9741  9: 0.5435 10: 0.6148 11: 0.4350 12: 0.4196 13: 0.3158 14: 1.0063 15: 0.9999 16: 1.0008 17: 1.0009 18: 1.0008 19: 0.9994 20: 0.9998 21: 1.0019 22: 0.9995 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0003 27: 1.0144 28: 1.0073 29: 1.0001 30: 1.0010 31: 0.9997 32: 0.9984 33: 1.0021 34: 0.9978 35: 0.9988 36: 1.0004 37: 0.9996 38: 1.0047 39: 0.9983 40: 0.9969 41: 1.0023 42: 1.0024 43: 3.0391 44: 0.6833 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0166 50: 0.8926 51: 0.9578 52: 0.9995 53: 1.0745 54: 0.9935 55: 1.0012 56: 0.8553 57: 1.0126 58: 0.1016  0: 4.0188  1: 1.1337 26.) SelfConsistentStep 26.) Difference between steps: 0.1267 27.) DeterminSpectralFunctions ; lambda = -94.10418791561608 -1.331001161240494 Found lorentz at 29 -0.00285849 lm= -0.00285849 1.67867e-07 -1.11364 lp= -0.00285849 1.67867e-07 -0.836764 r- 0.000638407 Found lorentz at 30 0.586776 lm= 0.586776 6.06954e-06 -1.14194e-15 lp= 0.586776 6.06954e-06 -0.832529 r- 6.9541e-05 Found lorentz at 31 1.10106 lm= 1.10106 0.000300101 -2.30846e-17 lp= 1.10106 0.000300101 -0.832329 r- 0.0120185 Found lorentz at 32 0.992546 lm= 0.992545 0.000313732 -2.14511e-17 lp= 0.992545 0.000313733 -0.820362 r- 0.0216808 Found lorentz at 33 0.950347 lm= 0.950347 0.00017357 -3.90581e-17 lp= 0.950347 0.00017357 -0.823366 r- 0.00174321 Found lorentz at 34 1.06625 lm= 1.06625 0.000536941 -1.24624e-17 lp= 1.06625 0.000536942 -0.81802 r- 0.0218798 Found lorentz at 35 1.51676 lm= 1.51676 0.000300279 -2.31582e-17 lp= 1.51676 0.000300279 -0.833903 r- 0.012003 Found lorentz at 36 1.46696 lm= 1.46696 0.000304604 -2.18078e-17 lp= 1.46696 0.000304604 -0.81503 r- 0.0124578 Found lorentz at 37 1.81873 lm= 1.81873 0.000253653 -2.74353e-17 lp= 1.81873 0.000253654 -0.834209 r- 0.0101355 Found lorentz at 38 1.95898 lm= 1.95898 0.000183864 -3.88251e-17 lp= 1.95898 0.000183864 -0.844899 r- 0.00725388 Found lorentz at 39 1.93454 lm= 1.93454 0.000359155 -1.83129e-17 lp= 1.93454 0.000359155 -0.810998 r- 0.0147619 Found lorentz at 40 1.93318 lm= 1.93318 0.000863523 -7.77618e-18 lp= 1.93318 0.000863524 -0.819446 r- 0.0351263 Found lorentz at 41 2.28361 lm= 2.2836 0.00123247 -6.19805e-18 lp= 2.2836 0.00123247 -0.874009 r- 0.0470045 Found lorentz at 42 2.22909 lm= 2.22909 0.00100209 -6.8905e-18 lp= 2.22909 0.0010021 -0.83096 r- 0.0401983 Q = 8.000000000003055 n0=2.006205560770107e-06 n1=4.336610295576378e-07 n2=4.857016428209057e-07 n3=4.986291543090066e-08 n4=7.892287523382684e-08 n5=3.790851921369544e-07 n6=7.113135813258288e-08 n7=4.186008958019147e-08 n8=4.295033063222058e-07 n9=1.661239464115904e-07 n10=1.935373587745418e-08 n11=3.022997584488591e-08 n12=3.235144249955744e-08 n13=3.237000638958012e-07 n14=0.003632823538825357 n15=0.0005917371831215452 n16=2.030468767811264e-05 n17=1.301697936520406e-07 n18=0.0009005101869503628 n19=0.0001236027674664632 n20=2.817760241058231e-05 n21=5.707835977638846e-08 n22=3.656003278304098e-05 n23=0.0001736112844497489 n24=7.021173052066015e-05 n25=0.0003752594873133577 n26=6.821348304571812e-08 n27=0.0003410533906474815 n28=3.107627585524292e-06 n29=0.8358096112667079 n30=0.0003240885896991301 n31=0.0001743403410746475 n32=0.0001033056257898866 n33=0.0001940199641561354 n34=4.996830880043622e-05 n35=8.596623979835399e-05 n36=0.0001112839853781701 n37=3.428170521427563e-05 n38=2.109312053313795e-05 n39=5.543034385828028e-05 n40=3.703364750440571e-05 n41=8.240188280098952e-05 n42=1.598902628672414e-05 n43=0.0004027962439812747 n44=0.0001679936147382671 n45=0.02207400773463741 n46=0.02349045456169831 n47=0.02314223551298674 n48=0.01387594836230804 n49=0.005557930047537563 n50=0.001731511524058453 n51=0.0006942908860992611 n52=0.001561821735483765 n53=0.001953480006971915 n54=0.05856321078979238 n55=0.0004963428907174617 n56=0.0004581892569154671 n57=0.001171502803195761 n58=0.001257707306752157 Q is here equal to 8.000000000003055 27.) nd: 5.152609722418362 Norm of Spectral functions:  0: 0.8860  1: 0.8846  2: 0.9142  3: 0.7142  4: 0.7231  5: 0.7305  6: 1.5748  7: 1.7033  8: 0.9838  9: 0.5422 10: 0.6102 11: 0.4329 12: 0.4180 13: 0.3163 14: 0.9516 15: 1.0009 16: 0.9991 17: 1.0000 18: 1.0000 19: 0.9988 20: 0.9989 21: 1.0009 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 0.9937 27: 1.0155 28: 1.0069 29: 1.0001 30: 1.0010 31: 0.9997 32: 0.9983 33: 1.0021 34: 0.9978 35: 0.9987 36: 1.0003 37: 0.9996 38: 1.0029 39: 0.9982 40: 0.9966 41: 1.0020 42: 1.0031 43: 2.9273 44: 0.6833 45: 1.0002 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0156 50: 0.9082 51: 0.9425 52: 0.9988 53: 1.1301 54: 0.9957 55: 1.0203 56: 0.8534 57: 1.0142 58: 0.1016  0: 4.0184  1: 1.1342 27.) SelfConsistentStep 27.) Difference between steps: 0.08543 28.) DeterminSpectralFunctions ; lambda = -94.10521758361546 -1.332030829239869 Found lorentz at 29 -0.00285811 lm= -0.00285811 1.7297e-07 -1.11331 lp= -0.00285811 1.7297e-07 -0.836554 r- 0.000657979 Found lorentz at 30 0.584842 lm= 0.584842 6.44206e-06 -1.07474e-15 lp= 0.584842 6.44206e-06 -0.832079 r- 7.38489e-05 Found lorentz at 31 1.09761 lm= 1.09761 0.000287908 -2.40208e-17 lp= 1.09761 0.000287908 -0.831612 r- 0.0115401 Found lorentz at 32 0.991395 lm= 0.991394 0.000311233 -2.1607e-17 lp= 0.991394 0.000311235 -0.820052 r- 0.0215163 Found lorentz at 33 0.948395 lm= 0.948395 0.000175026 -3.86921e-17 lp= 0.948395 0.000175026 -0.822929 r- 0.00175877 Found lorentz at 34 1.06559 lm= 1.06559 0.000519099 -1.28766e-17 lp= 1.06559 0.0005191 -0.817572 r- 0.0211643 Found lorentz at 35 1.51297 lm= 1.51297 0.000311655 -2.22772e-17 lp= 1.51297 0.000311655 -0.833235 r- 0.0124677 Found lorentz at 36 1.46454 lm= 1.46454 0.000312996 -2.11931e-17 lp= 1.46454 0.000312996 -0.814456 r- 0.0128101 Found lorentz at 37 1.81526 lm= 1.81526 0.000267806 -2.59506e-17 lp= 1.81526 0.000267806 -0.833651 r- 0.0107082 Found lorentz at 38 1.95581 lm= 1.95581 0.000188025 -3.79277e-17 lp= 1.95581 0.000188025 -0.844473 r- 0.00742178 Found lorentz at 39 1.93193 lm= 1.93193 0.000381418 -1.72242e-17 lp= 1.93193 0.000381418 -0.810531 r- 0.0156859 Found lorentz at 40 1.92831 lm= 1.92831 0.000921592 -7.29714e-18 lp= 1.92831 0.000921594 -0.820061 r- 0.0374604 Found lorentz at 41 2.279 lm= 2.279 0.00122293 -6.2373e-18 lp= 2.279 0.00122293 -0.873372 r- 0.0466747 Found lorentz at 42 2.2247 lm= 2.2247 0.0010672 -6.45357e-18 lp= 2.2247 0.0010672 -0.829895 r- 0.0428649 Q = 8.00000000000411 n0=2.043927472842258e-06 n1=4.414121646818502e-07 n2=4.941226297628716e-07 n3=5.061295251270624e-08 n4=8.011530178098719e-08 n5=3.859434834142219e-07 n6=7.230076879035923e-08 n7=4.24935458972974e-08 n8=4.374259423906857e-07 n9=1.690616497213216e-07 n10=1.964337600149238e-08 n11=3.069398907876319e-08 n12=3.282934715292823e-08 n13=3.277311242262738e-07 n14=0.003725299790036597 n15=0.000604501231940488 n16=2.067298505290181e-05 n17=1.300748586409905e-07 n18=0.0009184664910570913 n19=0.0001265195622922149 n20=2.875484130287751e-05 n21=5.685130617513236e-08 n22=3.70799110024622e-05 n23=0.0001769903434510033 n24=7.140292404931353e-05 n25=0.0003841789926648202 n26=6.903266737972857e-08 n27=0.0003443636432355332 n28=3.113621721636852e-06 n29=0.8355721303709467 n30=0.0003267708190566606 n31=0.0001758777446692986 n32=0.0001042926162217817 n33=0.0001954309552280564 n34=5.052383037335189e-05 n35=8.669667176742706e-05 n36=0.0001119055130131276 n37=3.457559658496704e-05 n38=2.139744623517247e-05 n39=5.570689674435116e-05 n40=3.738023300417685e-05 n41=8.418443338935338e-05 n42=1.616486069441416e-05 n43=0.0004069486665591473 n44=0.0001689136935642515 n45=0.0220722481557795 n46=0.02349120879984432 n47=0.02314203506901186 n48=0.01387397606513388 n49=0.005556562550883017 n50=0.001731251496762608 n51=0.0006943210818894808 n52=0.001562235367265276 n53=0.001956834785933846 n54=0.05863796744914415 n55=0.0004962678758698476 n56=0.0004584633009367055 n57=0.001172453623447012 n58=0.001259045419658801 Q is here equal to 8.00000000000411 28.) nd: 5.15254397646147 Norm of Spectral functions:  0: 0.9064  1: 0.8672  2: 0.9366  3: 0.7166  4: 0.7130  5: 0.7454  6: 1.5439  7: 1.6652  8: 1.0485  9: 0.5435 10: 0.5934 11: 0.4295 12: 0.4165 13: 0.3210 14: 0.9505 15: 1.0006 16: 0.9987 17: 0.9996 18: 0.9991 19: 0.9991 20: 0.9992 21: 1.0002 22: 0.9993 23: 0.9992 24: 0.9995 25: 0.9987 26: 0.9715 27: 1.0050 28: 1.0063 29: 1.0001 30: 1.0009 31: 0.9992 32: 0.9977 33: 1.0019 34: 0.9976 35: 0.9966 36: 1.0000 37: 0.9990 38: 1.0013 39: 0.9959 40: 1.0044 41: 1.0009 42: 1.0022 43: 1.9504 44: 0.7090 45: 1.0003 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0153 50: 0.9149 51: 0.9367 52: 0.9986 53: 1.0888 54: 0.9965 55: 1.0143 56: 0.8510 57: 1.0196 58: 0.1025  0: 4.0182  1: 1.1343 28.) SelfConsistentStep 28.) Difference between steps: 0.08386 29.) DeterminSpectralFunctions ; lambda = -94.10614660994578 -1.332959855570195 Found lorentz at 29 -0.00286514 lm= -0.00286514 1.79369e-07 -1.11378 lp= -0.00286514 1.79369e-07 -0.836317 r- 0.000682515 Found lorentz at 30 0.584112 lm= 0.584112 7.04294e-06 -9.82139e-16 lp= 0.584112 7.04294e-06 -0.831694 r- 8.07746e-05 Found lorentz at 31 1.09638 lm= 1.09638 0.000298831 -2.31148e-17 lp= 1.09638 0.000298831 -0.831109 r- 0.0119852 Found lorentz at 32 0.990332 lm= 0.990331 0.000355215 -1.89264e-17 lp= 0.990332 0.000355216 -0.819938 r- 0.0245603 Found lorentz at 33 0.947276 lm= 0.947276 0.000207727 -3.25791e-17 lp= 0.947276 0.000207727 -0.822652 r- 0.00208808 Found lorentz at 34 1.06501 lm= 1.06501 0.000547012 -1.22059e-17 lp= 1.06501 0.000547013 -0.817117 r- 0.0223148 Found lorentz at 35 1.51115 lm= 1.51115 0.000345717 -2.00596e-17 lp= 1.51115 0.000345718 -0.832764 r- 0.0138382 Found lorentz at 36 1.46352 lm= 1.46351 0.000335081 -1.97729e-17 lp= 1.46352 0.000335081 -0.813974 r- 0.013722 Found lorentz at 37 1.81428 lm= 1.81428 0.000290358 -2.39118e-17 lp= 1.81428 0.000290358 -0.833246 r- 0.0116156 Found lorentz at 38 1.95555 lm= 1.95555 0.000199035 -3.581e-17 lp= 1.95555 0.000199035 -0.844241 r- 0.00785852 Found lorentz at 39 1.93154 lm= 1.93154 0.000415106 -1.58139e-17 lp= 1.93154 0.000415106 -0.810214 r- 0.017078 Found lorentz at 40 1.92682 lm= 1.92682 0.00100533 -6.67956e-18 lp= 1.92682 0.00100533 -0.819461 r- 0.040894 Found lorentz at 41 2.27746 lm= 2.27746 0.00127131 -5.9943e-18 lp= 2.27746 0.00127131 -0.872963 r- 0.048544 Found lorentz at 42 2.22304 lm= 2.22304 0.0011693 -5.88152e-18 lp= 2.22304 0.0011693 -0.829294 r- 0.047 Q = 8.000000000003419 n0=2.088847516413837e-06 n1=4.505149684074843e-07 n2=5.040596633521821e-07 n3=5.148588423353211e-08 n4=8.149669449793579e-08 n5=3.940312388918311e-07 n6=7.366801569254333e-08 n7=4.322829723321589e-08 n8=4.467728212622917e-07 n9=1.725090229919963e-07 n10=1.998030822151031e-08 n11=3.12339885296186e-08 n12=3.338513842387763e-08 n13=3.323880332512834e-07 n14=0.003635517651604006 n15=0.0005919730283938222 n16=2.030561495138503e-05 n17=1.298238840008028e-07 n18=0.0009006647983477941 n19=0.0001236707374336419 n20=2.818414262088157e-05 n21=5.685622731555254e-08 n22=3.655039031289674e-05 n23=0.0001736490399060327 n24=7.02097923782246e-05 n25=0.0003754584644388998 n26=6.806546365082575e-08 n27=0.0003408483226783321 n28=3.103652610795242e-06 n29=0.8359402457731253 n30=0.0003298051867995671 n31=0.0001775946360160239 n32=0.0001054582695516889 n33=0.0001970257212451398 n34=5.118511446931188e-05 n35=8.751368027069249e-05 n36=0.0001125775898997227 n37=3.49031713801088e-05 n38=2.174945449803774e-05 n39=5.599455791559447e-05 n40=3.776750377891472e-05 n41=8.628428890461113e-05 n42=1.636689215652408e-05 n43=0.0004116315203763658 n44=0.0001698747678060476 n45=0.02204325767771026 n46=0.02345976023899474 n47=0.0231129980585086 n48=0.01385870113975845 n49=0.005551112150362492 n50=0.001729421590460324 n51=0.0006934742701947878 n52=0.001560133584069455 n53=0.00195163027073774 n54=0.05851069175320992 n55=0.0004958535636957186 n56=0.0004586031408398995 n57=0.001173077577127108 n58=0.001260192873293581 Q is here equal to 8.000000000003419 29.) nd: 5.152440943895787 Norm of Spectral functions:  0: 0.9312  1: 0.8548  2: 0.9604  3: 0.7215  4: 0.7082  5: 0.7620  6: 1.5060  7: 1.6163  8: 1.1104  9: 0.5468 10: 0.5819 11: 0.4286 12: 0.4168 13: 0.3254 14: 0.9500 15: 1.0010 16: 0.9991 17: 1.0000 18: 1.0000 19: 0.9988 20: 0.9989 21: 1.0008 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 0.9943 27: 1.0130 28: 1.0069 29: 1.0001 30: 1.0009 31: 0.9990 32: 0.9975 33: 1.0019 34: 0.9976 35: 0.9913 36: 0.9999 37: 0.9987 38: 1.0013 39: 0.9948 40: 1.0035 41: 1.0007 42: 1.0017 43: 1.6175 44: 0.7343 45: 1.0001 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0159 50: 0.9048 51: 0.9444 52: 0.9988 53: 1.1295 54: 0.9958 55: 1.0205 56: 0.8494 57: 1.0206 58: 0.1031  0: 4.0184  1: 1.1340 29.) SelfConsistentStep 29.) Difference between steps: 0.06765 30.) DeterminSpectralFunctions ; lambda = -94.10622121695009 -1.333034462574503 Found lorentz at 29 -0.00286912 lm= -0.00286912 1.79885e-07 -1.11422 lp= -0.00286912 1.79885e-07 -0.836318 r- 0.00068448 Found lorentz at 30 0.583252 lm= 0.583252 7.03546e-06 -9.82993e-16 lp= 0.583252 7.03546e-06 -0.831613 r- 8.06966e-05 Found lorentz at 31 1.09487 lm= 1.09487 0.000287232 -2.40375e-17 lp= 1.09487 0.000287233 -0.830925 r- 0.0115226 Found lorentz at 32 0.990122 lm= 0.990122 0.000337253 -1.99302e-17 lp= 0.990122 0.000337254 -0.819849 r- 0.0233208 Found lorentz at 33 0.946623 lm= 0.946623 0.000196346 -3.44593e-17 lp= 0.946623 0.000196346 -0.822553 r- 0.00197391 Found lorentz at 34 1.06482 lm= 1.06481 0.000525119 -1.27129e-17 lp= 1.06482 0.00052512 -0.817056 r- 0.0214232 Found lorentz at 35 1.50973 lm= 1.50973 0.000339595 -2.04835e-17 lp= 1.50973 0.000339596 -0.834032 r- 0.0135724 Found lorentz at 36 1.46247 lm= 1.46247 0.000331425 -1.99855e-17 lp= 1.46247 0.000331425 -0.813861 r- 0.0135742 Found lorentz at 37 1.81256 lm= 1.81256 0.000290226 -2.39147e-17 lp= 1.81256 0.000290227 -0.833108 r- 0.0116122 Found lorentz at 38 1.95364 lm= 1.95364 0.000197108 -3.61476e-17 lp= 1.95364 0.000197108 -0.844096 r- 0.0077838 Found lorentz at 39 1.92999 lm= 1.92999 0.000416385 -1.58385e-17 lp= 1.92999 0.000416385 -0.812091 r- 0.0170911 Found lorentz at 40 1.92454 lm= 1.92453 0.00100745 -6.65955e-18 lp= 1.92453 0.00100746 -0.819098 r- 0.0409986 Found lorentz at 41 2.27528 lm= 2.27528 0.00124682 -6.1093e-18 lp= 2.27528 0.00124683 -0.872768 r- 0.0476197 Found lorentz at 42 2.22106 lm= 2.22105 0.00116969 -5.87427e-18 lp= 2.22106 0.0011697 -0.828922 r- 0.0470369 Q = 7.999999999997468 n0=2.094131843133784e-06 n1=4.516331506516967e-07 n2=5.052425038293217e-07 n3=5.159190251306691e-08 n4=8.166588094635645e-08 n5=3.950088984369714e-07 n6=7.383424289415902e-08 n7=4.331832597619908e-08 n8=4.479056949324012e-07 n9=1.729321213868848e-07 n10=2.002122324253569e-08 n11=3.129997851807119e-08 n12=3.345242292988926e-08 n13=3.329352545314642e-07 n14=0.003538997116182172 n15=0.0005784416311204749 n16=1.99124114260159e-05 n17=1.301000790689109e-07 n18=0.000881599749223433 n19=0.0001206008202463987 n20=2.757213363615734e-05 n21=5.720303700393633e-08 n22=3.598847488363883e-05 n23=0.0001700515840295608 n24=6.893345712118324e-05 n25=0.0003660679464811752 n26=6.731398815889523e-08 n27=0.0003372219608237739 n28=3.096691420966607e-06 n29=0.8362763684971044 n30=0.0003301467362064765 n31=0.0001778063215294814 n32=0.0001055744028370859 n33=0.000197189584839667 n34=5.125384378882361e-05 n35=8.761239840492034e-05 n36=0.0001126505659676775 n37=3.494476393401221e-05 n38=2.179491370590238e-05 n39=5.602986948255517e-05 n40=3.781783966742548e-05 n41=8.65529319364329e-05 n42=1.639187860049287e-05 n43=0.0004122389768895665 n44=0.0001700038550387897 n45=0.02202582432738217 n46=0.02343990405682967 n47=0.02309536135483669 n48=0.01385033644740045 n49=0.005548605587165507 n50=0.001728487303749764 n51=0.0006929628455457 n52=0.001558617363767977 n53=0.001946785088294846 n54=0.05839819252444819 n55=0.0004957366388461623 n56=0.0004584797469418405 n57=0.001172825996703441 n58=0.001260029771010717 Q is here equal to 7.999999999997468 30.) nd: 5.152405276026992 Norm of Spectral functions:  0: 0.9351  1: 0.8517  2: 0.9648  3: 0.7222  4: 0.7063  5: 0.7655  6: 1.4974  7: 1.6038  8: 1.1264  9: 0.5472 10: 0.5783 11: 0.4276 12: 0.4163 13: 0.3264 14: 0.9826 15: 1.0002 16: 1.0001 17: 1.0005 18: 1.0010 19: 0.9988 20: 0.9989 21: 1.0017 22: 0.9993 23: 0.9989 24: 0.9992 25: 0.9990 26: 0.9997 27: 0.9761 28: 1.0072 29: 1.0001 30: 1.0008 31: 0.9986 32: 0.9974 33: 1.0018 34: 0.9975 35: 1.0062 36: 0.9997 37: 0.9980 38: 1.0010 39: 1.0012 40: 1.0023 41: 1.0003 42: 1.0012 43: 1.3626 44: 0.7580 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0165 50: 0.8957 51: 0.9530 52: 0.9992 53: 1.1152 54: 0.9946 55: 1.0178 56: 0.8496 57: 1.0230 58: 0.1034  0: 4.0187  1: 1.1337 30.) SelfConsistentStep 30.) Difference between steps: 0.07567 31.) DeterminSpectralFunctions ; lambda = -94.10586622195758 -1.332679467581997 Found lorentz at 29 -0.0028713 lm= -0.0028713 1.7691e-07 -1.11459 lp= -0.0028713 1.7691e-07 -0.836411 r- 0.000673083 Found lorentz at 30 0.583385 lm= 0.583385 6.75745e-06 -1.02381e-15 lp= 0.583385 6.75745e-06 -0.831766 r- 7.74936e-05 Found lorentz at 31 1.09507 lm= 1.09507 0.00028998 -2.38228e-17 lp= 1.09507 0.00028998 -0.831151 r- 0.0116297 Found lorentz at 32 0.990616 lm= 0.990615 0.000329269 -2.04185e-17 lp= 0.990616 0.00032927 -0.819951 r- 0.0227659 Found lorentz at 33 0.947064 lm= 0.947064 0.000187769 -3.60444e-17 lp= 0.947064 0.000187769 -0.822681 r- 0.00188739 Found lorentz at 34 1.06502 lm= 1.06502 0.000529023 -1.26268e-17 lp= 1.06502 0.000529024 -0.817306 r- 0.0215759 Found lorentz at 35 1.51015 lm= 1.51015 0.000326049 -2.12728e-17 lp= 1.51015 0.00032605 -0.832827 r- 0.0130499 Found lorentz at 36 1.46279 lm= 1.46279 0.000323428 -2.04912e-17 lp= 1.46279 0.000323428 -0.814089 r- 0.0132429 Found lorentz at 37 1.81234 lm= 1.81234 0.000280692 -2.47361e-17 lp= 1.81234 0.000280692 -0.833261 r- 0.0112287 Found lorentz at 38 1.95291 lm= 1.95291 0.000193126 -3.68975e-17 lp= 1.95291 0.000193126 -0.844149 r- 0.00762608 Found lorentz at 39 1.92968 lm= 1.92968 0.000400744 -1.64616e-17 lp= 1.92968 0.000400745 -0.812214 r- 0.0164466 Found lorentz at 40 1.92518 lm= 1.92518 0.000972114 -6.90605e-18 lp= 1.92518 0.000972115 -0.819358 r- 0.0395479 Found lorentz at 41 2.27534 lm= 2.27534 0.00123952 -6.14721e-18 lp= 2.27534 0.00123952 -0.872904 r- 0.0473333 Found lorentz at 42 2.22186 lm= 2.22186 0.001127 -6.10065e-18 lp= 2.22186 0.001127 -0.829182 r- 0.0453057 Q = 8.000000000003963 n0=2.073716238555053e-06 n1=4.474261919602108e-07 n2=5.006944744131072e-07 n3=5.11823121057248e-08 n4=8.101283782430428e-08 n5=3.912743975696111e-07 n6=7.320115841680138e-08 n7=4.297445436527968e-08 n8=4.43564941293745e-07 n9=1.713278559063182e-07 n10=1.986434913657564e-08 n11=3.104631607888221e-08 n12=3.319145244797594e-08 n13=3.307496499789589e-07 n14=0.003451603109428657 n15=0.0005661702977274407 n16=1.955516173309989e-05 n17=1.301907394528923e-07 n18=0.0008642608747744238 n19=0.0001178006291080123 n20=2.701447526662577e-05 n21=5.742802977773528e-08 n22=3.547943767086499e-05 n23=0.0001667730806998854 n24=6.777215507829599e-05 n25=0.0003575321068945593 n26=6.650273375169679e-08 n27=0.0003339715469005808 n28=3.091448785417601e-06 n29=0.8365490875264175 n30=0.0003287474706969743 n31=0.0001770221129972881 n32=0.0001050359833651104 n33=0.0001964433385296066 n34=5.095156893314342e-05 n35=8.723989523943004e-05 n36=0.0001123315540591694 n37=3.479720627992508e-05 n38=2.163935129364807e-05 n39=5.58946884384716e-05 n40=3.764032007478756e-05 n41=8.562496569264294e-05 n42=1.629980265962515e-05 n43=0.0004101420954614734 n44=0.0001695691381258244 n45=0.02201931231934822 n46=0.02343021599318867 n47=0.02308708210320435 n48=0.01384796638024535 n49=0.005548173022532922 n50=0.001728221789203947 n51=0.0006927043346697535 n52=0.001557716741446968 n53=0.001942745995880213 n54=0.05830595104602053 n55=0.0004957126314680783 n56=0.0004582869189451836 n57=0.001172244256913582 n58=0.001259229776466672 Q is here equal to 8.000000000003963 31.) nd: 5.152414663363029 Norm of Spectral functions:  0: 0.9207  1: 0.8617  2: 0.9485  3: 0.7198  4: 0.7128  5: 0.7531  6: 1.5268  7: 1.6434  8: 1.0700  9: 0.5460 10: 0.5911 11: 0.4306 12: 0.4178 13: 0.3224 14: 1.0077 15: 0.9999 16: 1.0007 17: 1.0009 18: 1.0007 19: 0.9995 20: 0.9998 21: 1.0018 22: 0.9996 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0007 27: 1.0118 28: 1.0074 29: 1.0001 30: 1.0008 31: 0.9987 32: 0.9974 33: 1.0018 34: 0.9975 35: 0.9973 36: 0.9998 37: 0.9979 38: 1.0009 39: 1.0044 40: 1.0025 41: 1.0003 42: 1.0014 43: 1.4171 44: 0.7498 45: 1.0002 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0170 50: 0.8893 51: 0.9610 52: 0.9996 53: 1.0657 54: 0.9935 55: 0.9985 56: 0.8499 57: 1.0243 58: 0.1033  0: 4.0189  1: 1.1335 31.) SelfConsistentStep 31.) Difference between steps: 0.05811 32.) DeterminSpectralFunctions ; lambda = -94.10509927556197 -1.331912521186382 Found lorentz at 29 -0.00287046 lm= -0.00287046 1.72456e-07 -1.11472 lp= -0.00287046 1.72456e-07 -0.836579 r- 0.000656006 Found lorentz at 30 0.584881 lm= 0.584881 6.42035e-06 -1.07849e-15 lp= 0.584881 6.42035e-06 -0.832124 r- 7.35961e-05 Found lorentz at 31 1.0977 lm= 1.0977 0.00029598 -2.33712e-17 lp= 1.0977 0.00029598 -0.831709 r- 0.0118623 Found lorentz at 32 0.99154 lm= 0.991539 0.000322876 -2.08332e-17 lp= 0.991539 0.000322878 -0.820158 r- 0.0223183 Found lorentz at 33 0.948571 lm= 0.948571 0.000181135 -3.73938e-17 lp= 0.948571 0.000181136 -0.823004 r- 0.00182 Found lorentz at 34 1.06557 lm= 1.06557 0.000535533 -1.24843e-17 lp= 1.06557 0.000535535 -0.817667 r- 0.0218318 Found lorentz at 35 1.51305 lm= 1.51305 0.000313851 -2.21265e-17 lp= 1.51305 0.000313851 -0.833333 r- 0.012554 Found lorentz at 36 1.46453 lm= 1.46453 0.000314404 -2.11019e-17 lp= 1.46453 0.000314404 -0.814527 r- 0.0128665 Found lorentz at 37 1.81496 lm= 1.81496 0.000267679 -2.59652e-17 lp= 1.81496 0.000267679 -0.833687 r- 0.0107026 Found lorentz at 38 1.95524 lm= 1.95524 0.000188738 -3.77832e-17 lp= 1.95524 0.000188738 -0.84446 r- 0.00745005 Found lorentz at 39 1.93154 lm= 1.93153 0.000379658 -1.73048e-17 lp= 1.93153 0.000379659 -0.81055 r- 0.0156132 Found lorentz at 40 1.92868 lm= 1.92868 0.000920755 -7.30568e-18 lp= 1.92868 0.000920756 -0.820168 r- 0.0374215 Found lorentz at 41 2.27863 lm= 2.27862 0.00123712 -6.16558e-18 lp= 2.27862 0.00123712 -0.873361 r- 0.047217 Found lorentz at 42 2.22506 lm= 2.22506 0.0010669 -6.45695e-18 lp= 2.22506 0.00106691 -0.829997 r- 0.0428478 Q = 7.999999999998899 n0=2.041231396597471e-06 n1=4.408181933046882e-07 n2=4.934827711383105e-07 n3=5.055017491227554e-08 n4=8.001318072413653e-08 n5=3.854228277692795e-07 n6=7.220774721354594e-08 n7=4.244059980415569e-08 n8=4.368253348566685e-07 n9=1.688343557945876e-07 n10=1.961945471135792e-08 n11=3.065498199164035e-08 n12=3.278889656994105e-08 n13=3.273625298044889e-07 n14=0.003408825641746637 n15=0.0005600735871727046 n16=1.937616531946188e-05 n17=1.2998902082255e-07 n18=0.0008556665461721663 n19=0.0001164165031389487 n20=2.673675336232551e-05 n21=5.739714490081255e-08 n22=3.522494033661697e-05 n23=0.0001651398293040339 n24=6.719486406767565e-05 n25=0.0003532962023636853 n26=6.595541519618844e-08 n27=0.0003323292520808212 n28=3.088326667730941e-06 n29=0.8366416681687084 n30=0.0003264600524765467 n31=0.000175705594566642 n32=0.0001041837920556368 n33=0.0001952495615280088 n34=5.046915626095075e-05 n35=8.661419290984333e-05 n36=0.0001118114811483838 n37=3.45448192977234e-05 n38=2.137491247688931e-05 n39=5.566374381072969e-05 n40=3.734504868669456e-05 n41=8.407128841191923e-05 n42=1.614837134341979e-05 n43=0.0004065751990882527 n44=0.0001687932034606469 n45=0.02202791342546121 n46=0.02343590492949972 n47=0.02309188897304653 n48=0.01385152258266448 n49=0.00554983762242617 n50=0.001728620337890072 n51=0.0006927936806955134 n52=0.001557923287491669 n53=0.001941371744760279 n54=0.05827350386974342 n55=0.0004957606303663011 n56=0.0004581430374544017 n57=0.001171671968735855 n58=0.001258221117774701 Q is here equal to 7.999999999998899 32.) nd: 5.15247024687377 Norm of Spectral functions:  0: 0.9050  1: 0.8698  2: 0.9343  3: 0.7169  4: 0.7153  5: 0.7438  6: 1.5475  7: 1.6701  8: 1.0385  9: 0.5438 10: 0.5967 11: 0.4306 12: 0.4172 13: 0.3202 14: 1.0111 15: 0.9998 16: 1.0006 17: 1.0011 18: 1.0003 19: 1.0002 20: 1.0004 21: 1.0016 22: 0.9999 23: 0.9989 24: 0.9990 25: 0.9989 26: 1.0051 27: 0.9760 28: 1.0075 29: 1.0001 30: 1.0009 31: 0.9992 32: 0.9978 33: 1.0020 34: 0.9976 35: 0.9967 36: 1.0000 37: 0.9990 38: 1.0012 39: 0.9952 40: 1.0043 41: 1.0008 42: 1.0024 43: 1.9287 44: 0.7096 45: 1.0002 46: 1.0003 47: 0.9997 48: 1.0011 49: 1.0171 50: 0.8868 51: 0.9643 52: 0.9997 53: 1.0408 54: 0.9933 55: 0.9852 56: 0.8512 57: 1.0204 58: 0.1025  0: 4.0190  1: 1.1335 32.) SelfConsistentStep 32.) Difference between steps: 0.05348 33.) DeterminSpectralFunctions ; lambda = -94.10409760139639 -1.330910847020803 Found lorentz at 29 -0.00286591 lm= -0.00286591 1.68619e-07 -1.11446 lp= -0.00286591 1.68619e-07 -0.836764 r- 0.000641268 Found lorentz at 30 0.586726 lm= 0.586726 6.14988e-06 -1.12698e-15 lp= 0.586726 6.14988e-06 -0.832515 r- 7.04626e-05 Found lorentz at 31 1.10109 lm= 1.10109 0.000295228 -2.34641e-17 lp= 1.10109 0.000295228 -0.832301 r- 0.0118238 Found lorentz at 32 0.992475 lm= 0.992474 0.000309775 -2.17248e-17 lp= 0.992475 0.000309776 -0.820356 r- 0.0214075 Found lorentz at 33 0.950257 lm= 0.950257 0.000172595 -3.92783e-17 lp= 0.950257 0.000172595 -0.823362 r- 0.00173343 Found lorentz at 34 1.06622 lm= 1.06622 0.000527304 -1.26884e-17 lp= 1.06622 0.000527305 -0.817966 r- 0.0214885 Found lorentz at 35 1.51683 lm= 1.51683 0.000302667 -2.29758e-17 lp= 1.51683 0.000302668 -0.833909 r- 0.0120983 Found lorentz at 36 1.46698 lm= 1.46698 0.00030587 -2.17164e-17 lp= 1.46698 0.00030587 -0.81501 r- 0.0125099 Found lorentz at 37 1.81883 lm= 1.81883 0.000255999 -2.71843e-17 lp= 1.81883 0.000255999 -0.834215 r- 0.0102291 Found lorentz at 38 1.95916 lm= 1.95916 0.000184372 -3.87199e-17 lp= 1.95916 0.000184372 -0.844919 r- 0.00727376 Found lorentz at 39 1.93468 lm= 1.93468 0.000363552 -1.80916e-17 lp= 1.93468 0.000363552 -0.811003 r- 0.0149425 Found lorentz at 40 1.93311 lm= 1.93311 0.000873145 -7.68966e-18 lp= 1.93311 0.000873146 -0.819402 r- 0.0355196 Found lorentz at 41 2.28401 lm= 2.284 0.00122714 -6.2259e-18 lp= 2.284 0.00122714 -0.874076 r- 0.0467978 Found lorentz at 42 2.22894 lm= 2.22894 0.00101306 -6.81524e-18 lp= 2.22894 0.00101306 -0.830918 r- 0.0406402 Q = 8.000000000004349 n0=2.010966025450375e-06 n1=4.346108833397207e-07 n2=4.867468934156182e-07 n3=4.994954272959835e-08 n4=7.905656889754408e-08 n5=3.799233303870525e-07 n6=7.127200976557487e-08 n7=4.193328056417181e-08 n8=4.304559829348545e-07 n9=1.664770448536712e-07 n10=1.938774532873965e-08 n11=3.028320480057143e-08 n12=3.240627612085472e-08 n13=3.241522641667889e-07 n14=0.003448865604404753 n15=0.000565717790687046 n16=1.953952888507813e-05 n17=1.297343713812618e-07 n18=0.0008635521681303972 n19=0.0001176875587400307 n20=2.699014181232664e-05 n21=5.716716348868434e-08 n22=3.545844893479263e-05 n23=0.0001666390002497367 n24=6.772422430810573e-05 n25=0.0003571581701686231 n26=6.619908924829446e-08 n27=0.0003338139819026591 n28=3.090258212736904e-06 n29=0.836439464691206 n30=0.0003244183402753789 n31=0.0001745088794536694 n32=0.0001034291477621057 n33=0.0001941970973962509 n34=5.003856991436508e-05 n35=8.604185963436349e-05 n36=0.0001113430332736904 n37=3.431213088514912e-05 n38=2.113104428902821e-05 n39=5.545005103055267e-05 n40=3.707561877121918e-05 n41=8.263867419737699e-05 n42=1.601065748732516e-05 n43=0.0004032688775345297 n44=0.0001680639792262702 n45=0.02204973182163083 n46=0.02345811115868055 n47=0.02311162305344978 n48=0.01386168763794924 n49=0.005553463469897979 n50=0.001729778543685695 n51=0.0006933187224327011 n52=0.001559403060482409 n53=0.001944389452033945 n54=0.05834302430680201 n55=0.0004959240338085493 n56=0.000458137773731181 n57=0.00117144751550384 n58=0.001257519199460805 Q is here equal to 8.000000000004349 33.) nd: 5.15255905901908 Norm of Spectral functions:  0: 0.8870  1: 0.8867  2: 0.9140  3: 0.7157  4: 0.7263  5: 0.7308  6: 1.5729  7: 1.7005  8: 0.9768  9: 0.5438 10: 0.6142 11: 0.4349 12: 0.4195 13: 0.3160 14: 1.0083 15: 0.9998 16: 1.0008 17: 1.0009 18: 1.0007 19: 0.9996 20: 0.9999 21: 1.0018 22: 0.9996 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0011 27: 1.0060 28: 1.0074 29: 1.0001 30: 1.0010 31: 0.9997 32: 0.9983 33: 1.0021 34: 0.9978 35: 0.9987 36: 1.0003 37: 0.9996 38: 1.0033 39: 0.9982 40: 0.9966 41: 1.0021 42: 1.0035 43: 2.9601 44: 0.6836 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0167 50: 0.8914 51: 0.9593 52: 0.9995 53: 1.0675 54: 0.9934 55: 0.9981 56: 0.8545 57: 1.0140 58: 0.1016  0: 4.0189  1: 1.1337 33.) SelfConsistentStep 33.) Difference between steps: 0.1239 34.) DeterminSpectralFunctions ; lambda = -94.10411526149959 -1.330928507124 Found lorentz at 29 -0.00285908 lm= -0.00285908 1.67527e-07 -1.11371 lp= -0.00285908 1.67527e-07 -0.836769 r- 0.000637112 Found lorentz at 30 0.586911 lm= 0.586911 6.04192e-06 -1.14722e-15 lp= 0.586911 6.04192e-06 -0.832552 r- 6.92226e-05 Found lorentz at 31 1.10134 lm= 1.10134 0.000298846 -2.31842e-17 lp= 1.10134 0.000298846 -0.832376 r- 0.0119676 Found lorentz at 32 0.992658 lm= 0.992657 0.000310571 -2.16698e-17 lp= 0.992657 0.000310573 -0.82037 r- 0.0214622 Found lorentz at 33 0.950488 lm= 0.950488 0.000171597 -3.95087e-17 lp= 0.950488 0.000171597 -0.823384 r- 0.00172337 Found lorentz at 34 1.06634 lm= 1.06634 0.00053375 -1.25376e-17 lp= 1.06634 0.000533752 -0.818045 r- 0.0217491 Found lorentz at 35 1.5171 lm= 1.5171 0.000298567 -2.32942e-17 lp= 1.5171 0.000298568 -0.83396 r- 0.0119337 Found lorentz at 36 1.46717 lm= 1.46717 0.000303349 -2.19e-17 lp= 1.46717 0.000303349 -0.815067 r- 0.0124059 Found lorentz at 37 1.81904 lm= 1.81904 0.000252245 -2.75918e-17 lp= 1.81904 0.000252245 -0.834261 r- 0.0100786 Found lorentz at 38 1.95927 lm= 1.95927 0.00018317 -3.89761e-17 lp= 1.95927 0.00018317 -0.844942 r- 0.00722615 Found lorentz at 39 1.93479 lm= 1.93479 0.000357249 -1.84124e-17 lp= 1.93479 0.000357249 -0.811037 r- 0.0146828 Found lorentz at 40 1.93351 lm= 1.9335 0.000858233 -7.82516e-18 lp= 1.9335 0.000858235 -0.819502 r- 0.0349088 Found lorentz at 41 2.2841 lm= 2.2841 0.00122899 -6.21671e-18 lp= 2.2841 0.00122899 -0.874088 r- 0.0468676 Found lorentz at 42 2.22942 lm= 2.22942 0.000995749 -6.93569e-18 lp= 2.22942 0.000995751 -0.831037 r- 0.0399401 Q = 8.000000000002796 n0=2.002752653237771e-06 n1=4.329449802316157e-07 n2=4.849154729392249e-07 n3=4.979104931474676e-08 n4=7.880548212680321e-08 n5=3.784512101528943e-07 n6=7.101987857524569e-08 n7=4.179818278394643e-08 n8=4.287727063225161e-07 n9=1.65852475488631e-07 n10=1.932568614764773e-08 n11=3.01851757583066e-08 n12=3.230526325738412e-08 n13=3.232887946535556e-07 n14=0.003613035052364586 n15=0.0005889617809056516 n16=2.022258090724873e-05 n17=1.299241252500708e-07 n18=0.0008965454436134104 n19=0.0001229679605905995 n20=2.805002184385913e-05 n21=5.696252510594005e-08 n22=3.644214454521215e-05 n23=0.000172866236413441 n24=6.994590010505052e-05 n25=0.0003733178275940711 n26=6.788139676667007e-08 n27=0.0003402678589780041 n28=3.105114944297524e-06 n29=0.8358649297670397 n30=0.0003239123459551722 n31=0.0001742155979776701 n32=0.0001032268158105213 n33=0.0001939411276918038 n34=4.991976187922741e-05 n35=8.590198076630315e-05 n36=0.0001112401149424183 n37=3.425491672209495e-05 n38=2.106591875886708e-05 n39=5.540545415091181e-05 n40=3.700721225354672e-05 n41=8.224458872429475e-05 n42=1.597354494188968e-05 n43=0.0004024283465455754 n44=0.0001679030129367905 n45=0.02207652228182657 n46=0.02349026494395572 n47=0.02314069211232971 n48=0.01387512324854567 n49=0.005557630793115764 n50=0.001731365288377334 n51=0.0006942016054785694 n52=0.001561877462857185 n53=0.001952782057049093 n54=0.05854160906759742 n55=0.0004962664360328915 n56=0.0004582640067988847 n57=0.001171719437596383 n58=0.001257587851478656 Q is here equal to 8.000000000002796 34.) nd: 5.152618414780041 Norm of Spectral functions:  0: 0.8836  1: 0.8882  2: 0.9111  3: 0.7147  4: 0.7257  5: 0.7290  6: 1.5768  7: 1.7051  8: 0.9746  9: 0.5427 10: 0.6136 11: 0.4339 12: 0.4186 13: 0.3156 14: 0.9576 15: 1.0007 16: 0.9993 17: 1.0001 18: 1.0003 19: 0.9987 20: 0.9988 21: 1.0010 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 1.0005 27: 1.0187 28: 1.0070 29: 1.0001 30: 1.0010 31: 0.9997 32: 0.9984 33: 1.0021 34: 0.9978 35: 0.9988 36: 1.0004 37: 0.9996 38: 1.0035 39: 0.9983 40: 0.9969 41: 1.0022 42: 1.0018 43: 3.0165 44: 0.6823 45: 1.0002 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0157 50: 0.9065 51: 0.9441 52: 0.9989 53: 1.1321 54: 0.9955 55: 1.0206 56: 0.8536 57: 1.0141 58: 0.1014  0: 4.0185  1: 1.1341 34.) SelfConsistentStep 34.) Difference between steps: 0.09738 35.) DeterminSpectralFunctions ; lambda = -94.10517047676007 -1.331983722384479 Found lorentz at 29 -0.00285781 lm= -0.00285781 1.72094e-07 -1.1133 lp= -0.00285781 1.72094e-07 -0.836566 r- 0.000654637 Found lorentz at 30 0.584965 lm= 0.584965 6.36112e-06 -1.08851e-15 lp= 0.584965 6.36112e-06 -0.832116 r- 7.29179e-05 Found lorentz at 31 1.09782 lm= 1.09782 0.000288246 -2.39966e-17 lp= 1.09782 0.000288246 -0.831681 r- 0.0115527 Found lorentz at 32 0.991582 lm= 0.991582 0.000308495 -2.17999e-17 lp= 0.991582 0.000308497 -0.820073 r- 0.0213264 Found lorentz at 33 0.948584 lm= 0.948583 0.000172487 -3.92642e-17 lp= 0.948583 0.000172488 -0.822958 r- 0.0017332 Found lorentz at 34 1.06571 lm= 1.0657 0.000519083 -1.2879e-17 lp= 1.06571 0.000519084 -0.817636 r- 0.021162 Found lorentz at 35 1.51327 lm= 1.51327 0.000307804 -2.25598e-17 lp= 1.51327 0.000307804 -0.833306 r- 0.0123126 Found lorentz at 36 1.46472 lm= 1.46472 0.000310486 -2.13677e-17 lp= 1.46472 0.000310486 -0.814516 r- 0.0127064 Found lorentz at 37 1.81543 lm= 1.81543 0.000264752 -2.62536e-17 lp= 1.81543 0.000264752 -0.833708 r- 0.0105853 Found lorentz at 38 1.95586 lm= 1.95586 0.000186761 -3.81871e-17 lp= 1.95586 0.000186761 -0.844503 r- 0.00737163 Found lorentz at 39 1.93201 lm= 1.93201 0.000376571 -1.74476e-17 lp= 1.93201 0.000376571 -0.810572 r- 0.0154858 Found lorentz at 40 1.92857 lm= 1.92856 0.000909866 -7.39241e-18 lp= 1.92857 0.000909868 -0.820129 r- 0.0369807 Found lorentz at 41 2.27922 lm= 2.27921 0.00122008 -6.25256e-18 lp= 2.27921 0.00122009 -0.873422 r- 0.0465634 Found lorentz at 42 2.22502 lm= 2.22501 0.00105326 -6.54036e-18 lp= 2.22502 0.00105326 -0.829982 r- 0.0423005 Q = 8.000000000003716 n0=2.037164589494211e-06 n1=4.400302140200729e-07 n2=4.926024432437772e-07 n3=5.047791195974285e-08 n4=7.989938907397316e-08 n5=3.847151099535873e-07 n6=7.208922920398882e-08 n7=4.237877318966423e-08 n8=4.360114688734517e-07 n9=1.685379425309112e-07 n10=1.959085521614255e-08 n11=3.06104102478383e-08 n12=3.274302043090847e-08 n13=3.269860057263355e-07 n14=0.003726346406942596 n15=0.0006046577095917629 n16=2.067734234332448e-05 n17=1.299488747224684e-07 n18=0.0009186802086978125 n19=0.0001265531375543071 n20=2.876163301731382e-05 n21=5.677079413903978e-08 n22=3.708665619003727e-05 n23=0.0001770308374107812 n24=7.141787492944028e-05 n25=0.0003842829209730443 n26=6.89646845484618e-08 n27=0.0003444097961608092 n28=3.113531220342157e-06 n29=0.8355575677290967 n30=0.0003263521727919941 n31=0.0001756235633453872 n32=0.0001041215672179868 n33=0.0001952207061137629 n34=5.042391372732613e-05 n35=8.657212646904041e-05 n36=0.0001118099850717475 n37=3.452500923605235e-05 n38=2.134402333844732e-05 n39=5.566191419453409e-05 n40=3.732408937414474e-05 n41=8.38692011248656e-05 n42=1.613405912800965e-05 n43=0.0004062380515719685 n44=0.0001687586123512225 n45=0.02207703941626905 n46=0.02349452858666269 n47=0.02314408689362274 n48=0.01387493432530509 n49=0.005556873098692001 n50=0.001731339338955749 n51=0.0006943553049081586 n52=0.001562542791092099 n53=0.001957121203685936 n54=0.05864155870608704 n55=0.0004962636241355825 n56=0.0004585074652475064 n57=0.001172566099606852 n58=0.001258848844828241 Q is here equal to 8.000000000003716 35.) nd: 5.152557986694669 Norm of Spectral functions:  0: 0.9027  1: 0.8700  2: 0.9326  3: 0.7163  4: 0.7145  5: 0.7431  6: 1.5488  7: 1.6714  8: 1.0387  9: 0.5433 10: 0.5957 11: 0.4299 12: 0.4167 13: 0.3202 14: 0.9509 15: 1.0006 16: 0.9987 17: 0.9996 18: 0.9991 19: 0.9991 20: 0.9992 21: 1.0002 22: 0.9993 23: 0.9992 24: 0.9995 25: 0.9987 26: 0.9848 27: 1.0055 28: 1.0064 29: 1.0001 30: 1.0009 31: 0.9992 32: 0.9978 33: 1.0019 34: 0.9977 35: 0.9970 36: 1.0001 37: 0.9991 38: 1.0013 39: 0.9961 40: 1.0044 41: 1.0009 42: 1.0024 43: 2.0069 44: 0.7060 45: 1.0003 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0153 50: 0.9151 51: 0.9366 52: 0.9986 53: 1.0868 54: 0.9965 55: 1.0142 56: 0.8506 57: 1.0198 58: 0.1023  0: 4.0182  1: 1.1343 35.) SelfConsistentStep 35.) Difference between steps: 0.08116 36.) DeterminSpectralFunctions ; lambda = -94.10613644038789 -1.332949686012299 Found lorentz at 29 -0.0028647 lm= -0.0028647 1.78897e-07 -1.11373 lp= -0.0028647 1.78897e-07 -0.836319 r- 0.000680717 Found lorentz at 30 0.584197 lm= 0.584197 7.00013e-06 -9.88187e-16 lp= 0.584197 7.00013e-06 -0.831711 r- 8.02819e-05 Found lorentz at 31 1.09653 lm= 1.09653 0.000299544 -2.3062e-17 lp= 1.09653 0.000299544 -0.831148 r- 0.0120132 Found lorentz at 32 0.990435 lm= 0.990434 0.000354549 -1.89625e-17 lp= 0.990435 0.00035455 -0.81995 r- 0.0245138 Found lorentz at 33 0.94739 lm= 0.94739 0.000206886 -3.27126e-17 lp= 0.94739 0.000206886 -0.822665 r- 0.00207959 Found lorentz at 34 1.06508 lm= 1.06508 0.000548052 -1.21838e-17 lp= 1.06508 0.000548053 -0.817151 r- 0.0223563 Found lorentz at 35 1.51133 lm= 1.51133 0.000343963 -2.01638e-17 lp= 1.51133 0.000343964 -0.832803 r- 0.0137673 Found lorentz at 36 1.46362 lm= 1.46362 0.000333901 -1.98443e-17 lp= 1.46362 0.000333902 -0.814004 r- 0.0136732 Found lorentz at 37 1.81439 lm= 1.81439 0.000288729 -2.40485e-17 lp= 1.81439 0.000288729 -0.833276 r- 0.01155 Found lorentz at 38 1.95559 lm= 1.95559 0.00019843 -3.59203e-17 lp= 1.95559 0.000198431 -0.844256 r- 0.00783453 Found lorentz at 39 1.93159 lm= 1.93159 0.000412448 -1.59167e-17 lp= 1.93159 0.000412448 -0.810235 r- 0.0169683 Found lorentz at 40 1.92703 lm= 1.92703 0.000999047 -6.7223e-18 lp= 1.92703 0.000999049 -0.819506 r- 0.0406362 Found lorentz at 41 2.27756 lm= 2.27756 0.00127081 -5.99692e-18 lp= 2.27756 0.00127081 -0.872981 r- 0.0485239 Found lorentz at 42 2.22328 lm= 2.22328 0.0011619 -5.91983e-18 lp= 2.22328 0.0011619 -0.829354 r- 0.0466992 Q = 8.000000000001144 n0=2.085097337490026e-06 n1=4.49752173295152e-07 n2=5.03206192301032e-07 n3=5.141042135761016e-08 n4=8.137645759296012e-08 n5=3.933439492501132e-07 n6=7.354922872957101e-08 n7=4.316430913148856e-08 n8=4.459801977118049e-07 n9=1.722163756215613e-07 n10=1.995084061985553e-08 n11=3.11877540381898e-08 n12=3.333682968370192e-08 n13=3.319707949397374e-07 n14=0.003644232536397022 n15=0.000593190026653955 n16=2.034053722135675e-05 n17=1.296910759483661e-07 n18=0.0009023669753399237 n19=0.0001239460873656521 n20=2.823877319057969e-05 n21=5.675838415462755e-08 n22=3.660026862567516e-05 n23=0.0001739702843502921 n24=7.032355069665303e-05 n25=0.0003763006289404458 n26=6.806752953542505e-08 n27=0.0003411672955519777 n28=3.104022593619511e-06 n29=0.8359045408066118 n30=0.000329581557033433 n31=0.000177454535695237 n32=0.0001053645573521946 n33=0.0001969166549325878 n34=5.112953606198731e-05 n35=8.744473035166875e-05 n36=0.0001125273606064886 n37=3.487498885393397e-05 n38=2.171943526340748e-05 n39=5.59701840129187e-05 n40=3.773664469838234e-05 n41=8.610695462052716e-05 n42=1.634961550567351e-05 n43=0.0004112365746004252 n44=0.0001697890540957094 n45=0.02204777232504888 n46=0.02346329596986947 n47=0.02311537560736271 n48=0.01385973285065126 n49=0.005551405948072264 n50=0.001729518312366373 n51=0.0006935237011475357 n52=0.001560466507370696 n53=0.001952206406618048 n54=0.05852138577149692 n55=0.0004958485264033683 n56=0.0004586529975172174 n57=0.001173211231785294 n58=0.001260109607214863 Q is here equal to 8.000000000001144 36.) nd: 5.152451013009801 Norm of Spectral functions:  0: 0.9292  1: 0.8558  2: 0.9582  3: 0.7212  4: 0.7087  5: 0.7607  6: 1.5090  7: 1.6200  8: 1.1050  9: 0.5467 10: 0.5830 11: 0.4286 12: 0.4168 13: 0.3250 14: 0.9479 15: 1.0010 16: 0.9990 17: 0.9999 18: 0.9998 19: 0.9988 20: 0.9989 21: 1.0007 22: 0.9993 23: 0.9991 24: 0.9994 25: 0.9992 26: 0.9931 27: 1.0082 28: 1.0069 29: 1.0001 30: 1.0009 31: 0.9990 32: 0.9975 33: 1.0019 34: 0.9976 35: 0.9922 36: 0.9999 37: 0.9988 38: 1.0013 39: 0.9950 40: 1.0036 41: 1.0007 42: 1.0018 43: 1.6400 44: 0.7321 45: 1.0001 46: 1.0005 47: 0.9997 48: 1.0011 49: 1.0159 50: 0.9057 51: 0.9437 52: 0.9988 53: 1.1274 54: 0.9959 55: 1.0201 56: 0.8491 57: 1.0208 58: 0.1030  0: 4.0184  1: 1.1340 36.) SelfConsistentStep 36.) Difference between steps: 0.06942 37.) DeterminSpectralFunctions ; lambda = -94.10621920806561 -1.333032453690024 Found lorentz at 29 -0.00286885 lm= -0.00286885 1.79922e-07 -1.11418 lp= -0.00286885 1.79922e-07 -0.83631 r- 0.000684626 Found lorentz at 30 0.583318 lm= 0.583318 7.04131e-06 -9.82176e-16 lp= 0.583318 7.04131e-06 -0.831613 r- 8.07637e-05 Found lorentz at 31 1.095 lm= 1.095 0.000287686 -2.40003e-17 lp= 1.095 0.000287686 -0.830937 r- 0.0115406 Found lorentz at 32 0.990143 lm= 0.990142 0.000338088 -1.9881e-17 lp= 0.990143 0.000338089 -0.81985 r- 0.0233785 Found lorentz at 33 0.946671 lm= 0.946671 0.000196964 -3.43511e-17 lp= 0.946671 0.000196964 -0.822553 r- 0.00198012 Found lorentz at 34 1.06484 lm= 1.06484 0.000525895 -1.26942e-17 lp= 1.06484 0.000525896 -0.817056 r- 0.0214549 Found lorentz at 35 1.50986 lm= 1.50986 0.000340164 -2.04498e-17 lp= 1.50986 0.000340164 -0.834044 r- 0.013595 Found lorentz at 36 1.46257 lm= 1.46257 0.00033173 -1.99673e-17 lp= 1.46257 0.000331731 -0.813865 r- 0.0135866 Found lorentz at 37 1.81272 lm= 1.81272 0.000290338 -2.39063e-17 lp= 1.81272 0.000290338 -0.833122 r- 0.0116165 Found lorentz at 38 1.95381 lm= 1.95381 0.000197247 -3.61236e-17 lp= 1.95381 0.000197247 -0.844112 r- 0.00778912 Found lorentz at 39 1.93014 lm= 1.93014 0.00041553 -1.57931e-17 lp= 1.93014 0.00041553 -0.810092 r- 0.0170981 Found lorentz at 40 1.92475 lm= 1.92474 0.00100777 -6.65782e-18 lp= 1.92475 0.00100777 -0.81912 r- 0.0410104 Found lorentz at 41 2.27551 lm= 2.2755 0.00124805 -6.10361e-18 lp= 2.2755 0.00124806 -0.872792 r- 0.0476653 Found lorentz at 42 2.22125 lm= 2.22125 0.00117014 -5.87246e-18 lp= 2.22125 0.00117015 -0.828953 r- 0.0470532 Q = 8.000000000003375 n0=2.093895377130658e-06 n1=4.515774246381224e-07 n2=5.051738632974622e-07 n3=5.158448721163577e-08 n4=8.165255925026591e-08 n5=3.949532972325207e-07 n6=7.382302012103594e-08 n7=4.331167468727067e-08 n8=4.47838518916042e-07 n9=1.729073038936814e-07 n10=2.001824528266658e-08 n11=3.12955442070768e-08 n12=3.344749478764141e-08 n13=3.328867770588102e-07 n14=0.003546951146031361 n15=0.0005795606389921359 n16=1.994449288882273e-05 n17=1.299813133291929e-07 n18=0.0008831570491463185 n19=0.0001208529441375833 n20=2.76221566066826e-05 n21=5.711429937810869e-08 n22=3.60340413836205e-05 n23=0.0001703467871893627 n24=6.903762515469126e-05 n25=0.0003668391254986903 n26=6.732069290779973e-08 n27=0.0003375080962528314 n28=3.096894878578506e-06 n29=0.8362462600024086 n30=0.0003301612531669836 n31=0.000177802600052277 n32=0.0001055749492788052 n33=0.0001972046492097817 n34=5.125212616931121e-05 n35=8.760886226721187e-05 n36=0.0001126529928256464 n37=3.494281504525471e-05 n38=2.179298166940696e-05 n39=5.602838269456689e-05 n40=3.781750135444051e-05 n41=8.654224127835596e-05 n42=1.63909089611657e-05 n43=0.0004122149336078083 n44=0.0001699950890210755 n45=0.02202892460306431 n46=0.02344231990611691 n47=0.02309690419528017 n48=0.0138509509712583 n49=0.005548734928259717 n50=0.001728535327366784 n51=0.0006929928227763054 n52=0.001558859917867326 n53=0.00194726579059389 n54=0.05840703390910026 n55=0.0004957215420954518 n56=0.0004585346657904427 n57=0.001172984248266117 n58=0.001260055103099569 Q is here equal to 8.000000000003375 37.) nd: 5.152410717802454 Norm of Spectral functions:  0: 0.9343  1: 0.8526  2: 0.9635  3: 0.7223  4: 0.7072  5: 0.7647  6: 1.4994  7: 1.6064  8: 1.1213  9: 0.5473 10: 0.5796 11: 0.4280 12: 0.4166 13: 0.3260 14: 0.9797 15: 1.0002 16: 1.0000 17: 1.0004 18: 1.0010 19: 0.9987 20: 0.9989 21: 1.0016 22: 0.9993 23: 0.9989 24: 0.9993 25: 0.9990 26: 1.0010 27: 0.9779 28: 1.0071 29: 1.0001 30: 1.0008 31: 0.9987 32: 0.9974 33: 1.0018 34: 0.9975 35: 1.0023 36: 0.9997 37: 0.9981 38: 1.0010 39: 0.9986 40: 1.0024 41: 1.0003 42: 1.0013 43: 1.3848 44: 0.7553 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0165 50: 0.8964 51: 0.9523 52: 0.9991 53: 1.1189 54: 0.9948 55: 1.0187 56: 0.8496 57: 1.0230 58: 0.1033  0: 4.0186  1: 1.1338 37.) SelfConsistentStep 37.) Difference between steps: 0.07406 38.) DeterminSpectralFunctions ; lambda = -94.10591647693727 -1.33272972256168 Found lorentz at 29 -0.0028712 lm= -0.0028712 1.77196e-07 -1.11455 lp= -0.0028712 1.77196e-07 -0.836396 r- 0.000674182 Found lorentz at 30 0.583323 lm= 0.583323 6.77949e-06 -1.02042e-15 lp= 0.583323 6.77949e-06 -0.831742 r- 7.77486e-05 Found lorentz at 31 1.09498 lm= 1.09498 0.000289223 -2.38833e-17 lp= 1.09498 0.000289223 -0.831121 r- 0.0115997 Found lorentz at 32 0.990575 lm= 0.990575 0.000329126 -2.04265e-17 lp= 0.990575 0.000329128 -0.819936 r- 0.0227565 Found lorentz at 33 0.946993 lm= 0.946993 0.000187952 -3.60073e-17 lp= 0.946993 0.000187953 -0.822658 r- 0.00188929 Found lorentz at 34 1.06501 lm= 1.06501 0.000527735 -1.26569e-17 lp= 1.06501 0.000527735 -0.817282 r- 0.021524 Found lorentz at 35 1.51005 lm= 1.51005 0.000326763 -2.12251e-17 lp= 1.51005 0.000326764 -0.832802 r- 0.0130789 Found lorentz at 36 1.46272 lm= 1.46272 0.000323907 -2.04595e-17 lp= 1.46272 0.000323907 -0.814063 r- 0.013263 Found lorentz at 37 1.81226 lm= 1.81226 0.000281432 -2.46699e-17 lp= 1.81226 0.000281432 -0.833242 r- 0.0112585 Found lorentz at 38 1.95286 lm= 1.95286 0.000193345 -3.68548e-17 lp= 1.95286 0.000193345 -0.844138 r- 0.0076348 Found lorentz at 39 1.92964 lm= 1.92964 0.00040196 -1.64112e-17 lp= 1.92964 0.00040196 -0.812198 r- 0.0164968 Found lorentz at 40 1.92503 lm= 1.92502 0.000975011 -6.88473e-18 lp= 1.92503 0.000975012 -0.819311 r- 0.039668 Found lorentz at 41 2.27525 lm= 2.27525 0.00123905 -6.14928e-18 lp= 2.27525 0.00123906 -0.872887 r- 0.0473165 Found lorentz at 42 2.22173 lm= 2.22172 0.00113037 -6.08183e-18 lp= 2.22172 0.00113038 -0.829142 r- 0.0454436 Q = 8.000000000000576 n0=2.075492818541059e-06 n1=4.477889966106777e-07 n2=5.010786094508666e-07 n3=5.121589272719007e-08 n4=8.106513234693197e-08 n5=3.915901975002948e-07 n6=7.325341914068723e-08 n7=4.300240370850404e-08 n8=4.439292712722534e-07 n9=1.714630238080109e-07 n10=1.987713895865938e-08 n11=3.106723911967056e-08 n12=3.321266495510664e-08 n13=3.309208132935488e-07 n14=0.003458839835320244 n15=0.0005671776958803083 n16=1.95842065369615e-05 n17=1.301274175653513e-07 n18=0.0008656778203325996 n19=0.0001180324030692517 n20=2.706036340289082e-05 n21=5.737490036362801e-08 n22=3.552045772485654e-05 n23=0.0001670422590358221 n24=6.786647093370383e-05 n25=0.0003582346690727278 n26=6.654018973281398e-08 n27=0.0003342289628078074 n28=3.091601487379655e-06 n29=0.8365257910428987 n30=0.0003288933234679465 n31=0.0001770974145469491 n32=0.0001050861142888692 n33=0.0001965248020948699 n34=5.097845972555008e-05 n35=8.727418982272068e-05 n36=0.0001123640898539314 n37=3.481063604354644e-05 n38=2.165352921187979e-05 n39=5.590723952007731e-05 n40=3.765789183356012e-05 n41=8.570915049840733e-05 n42=1.630812401636822e-05 n43=0.0004103356477434018 n44=0.0001696082253864143 n45=0.02202088834361442 n46=0.02343144242468871 n47=0.02308764867113364 n48=0.01384787521999591 n49=0.005548103586563637 n50=0.001728205078867039 n51=0.0006927111299645667 n52=0.001557864930393077 n53=0.001943131441811094 n54=0.05831310036931715 n55=0.000495697795541951 n56=0.0004583338133204048 n57=0.001172390522561655 n58=0.001259301045539879 Q is here equal to 8.000000000000576 38.) nd: 5.152414719051379 Norm of Spectral functions:  0: 0.9216  1: 0.8614  2: 0.9491  3: 0.7201  4: 0.7129  5: 0.7537  6: 1.5255  7: 1.6415  8: 1.0714  9: 0.5463 10: 0.5909 11: 0.4306 12: 0.4178 13: 0.3225 14: 1.0065 15: 0.9999 16: 1.0007 17: 1.0008 18: 1.0008 19: 0.9994 20: 0.9997 21: 1.0019 22: 0.9995 23: 0.9988 24: 0.9990 25: 0.9990 26: 1.0003 27: 1.0151 28: 1.0073 29: 1.0001 30: 1.0008 31: 0.9986 32: 0.9974 33: 1.0018 34: 0.9975 35: 0.9994 36: 0.9998 37: 0.9978 38: 1.0009 39: 1.0050 40: 1.0024 41: 1.0003 42: 1.0014 43: 1.4027 44: 0.7515 45: 1.0002 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0169 50: 0.8897 51: 0.9604 52: 0.9995 53: 1.0707 54: 0.9936 55: 1.0008 56: 0.8498 57: 1.0245 58: 0.1033  0: 4.0189  1: 1.1336 38.) SelfConsistentStep 38.) Difference between steps: 0.06077 39.) DeterminSpectralFunctions ; lambda = -94.10521925299342 -1.332032498617835 Found lorentz at 29 -0.0028707 lm= -0.0028707 1.7284e-07 -1.11471 lp= -0.0028707 1.7284e-07 -0.836556 r- 0.000657486 Found lorentz at 30 0.584681 lm= 0.584681 6.44505e-06 -1.07424e-15 lp= 0.584681 6.44505e-06 -0.832079 r- 7.38832e-05 Found lorentz at 31 1.09734 lm= 1.09734 0.000295807 -2.33813e-17 lp= 1.09734 0.000295807 -0.831646 r- 0.0118563 Found lorentz at 32 0.991455 lm= 0.991455 0.000323802 -2.07724e-17 lp= 0.991455 0.000323804 -0.820134 r- 0.022383 Found lorentz at 33 0.948396 lm= 0.948396 0.000181736 -3.72664e-17 lp= 0.948396 0.000181736 -0.822962 r- 0.00182613 Found lorentz at 34 1.06551 lm= 1.06551 0.00053587 -1.24755e-17 lp= 1.06551 0.000535871 -0.817636 r- 0.0218464 Found lorentz at 35 1.51265 lm= 1.51265 0.000314697 -2.20639e-17 lp= 1.51265 0.000314698 -0.833275 r- 0.0125888 Found lorentz at 36 1.46427 lm= 1.46427 0.000315094 -2.1053e-17 lp= 1.46427 0.000315094 -0.814475 r- 0.0128956 Found lorentz at 37 1.81454 lm= 1.81454 0.000268698 -2.58634e-17 lp= 1.81454 0.000268698 -0.833633 r- 0.0107441 Found lorentz at 38 1.95481 lm= 1.95481 0.00018907 -3.77125e-17 lp= 1.95481 0.00018907 -0.844411 r- 0.00746359 Found lorentz at 39 1.93119 lm= 1.93119 0.000381051 -1.72395e-17 lp= 1.93119 0.000381051 -0.810501 r- 0.0156714 Found lorentz at 40 1.9282 lm= 1.92819 0.000924849 -7.27148e-18 lp= 1.9282 0.000924851 -0.820064 r- 0.0375927 Found lorentz at 41 2.27804 lm= 2.27804 0.00123747 -6.16275e-18 lp= 2.27804 0.00123748 -0.873285 r- 0.0472346 Found lorentz at 42 2.22465 lm= 2.22465 0.00107167 -6.42668e-18 lp= 2.22465 0.00107167 -0.829899 r- 0.0430444 Q = 8.000000000000414 n0=2.04406607385303e-06 n1=4.4139896649774e-07 n2=4.941052183476401e-07 n3=5.060537374139307e-08 n4=8.010065853678224e-08 n5=3.859348976997673e-07 n6=7.22937422844115e-08 n7=4.248699389025299e-08 n8=4.374196486542611e-07 n9=1.690539796322999e-07 n10=1.964063194483174e-08 n11=3.068933084375574e-08 n12=3.282396491919002e-08 n13=3.276503223890354e-07 n14=0.003411161959524262 n15=0.0005604069550890362 n16=1.938579449863475e-05 n17=1.299688047765116e-07 n18=0.0008561285034653166 n19=0.0001164922521899949 n20=2.675187458200872e-05 n21=5.737890742830103e-08 n22=3.523838559862991e-05 n23=0.0001652285660642282 n24=6.722570319942071e-05 n25=0.0003535284498752545 n26=6.596830656771054e-08 n27=0.0003324133439906481 n28=3.088349253734709e-06 n29=0.8366392158590874 n30=0.0003266696108378604 n31=0.0001758226296063322 n32=0.0001042568932600915 n33=0.0001953611730902409 n34=5.050968013872866e-05 n35=8.666879986960682e-05 n36=0.0001118594653904689 n37=3.456686489363491e-05 n38=2.139794809137926e-05 n39=5.568440888764709e-05 n40=3.737177438165252e-05 n41=8.420654710488025e-05 n42=1.616138389393436e-05 n43=0.0004068904999588657 n44=0.0001688618580502741 n45=0.02202747168457449 n46=0.02343520004369585 n47=0.02309093485921788 n48=0.013850851426261 n49=0.005549545539243494 n50=0.001728535970611781 n51=0.0006927634648602234 n52=0.001557926500020256 n53=0.001941438621782647 n54=0.05827389743884091 n55=0.0004957408749003032 n56=0.0004581731149532771 n57=0.001171782795368744 n58=0.001258300545972846 Q is here equal to 8.000000000000414 39.) nd: 5.15246425934364 Norm of Spectral functions:  0: 0.9067  1: 0.8685  2: 0.9361  3: 0.7171  4: 0.7145  5: 0.7452  6: 1.5445  7: 1.6661  8: 1.0445  9: 0.5440 10: 0.5952 11: 0.4302 12: 0.4170 13: 0.3206 14: 1.0110 15: 0.9998 16: 1.0006 17: 1.0011 18: 1.0003 19: 1.0002 20: 1.0004 21: 1.0017 22: 0.9999 23: 0.9989 24: 0.9990 25: 0.9989 26: 1.0048 27: 0.9772 28: 1.0075 29: 1.0001 30: 1.0009 31: 0.9991 32: 0.9977 33: 1.0019 34: 0.9976 35: 0.9962 36: 1.0000 37: 0.9989 38: 1.0011 39: 0.9943 40: 1.0043 41: 1.0007 42: 1.0022 43: 1.8343 44: 0.7143 45: 1.0002 46: 1.0003 47: 0.9997 48: 1.0011 49: 1.0171 50: 0.8868 51: 0.9643 52: 0.9997 53: 1.0423 54: 0.9933 55: 0.9860 56: 0.8508 57: 1.0212 58: 0.1026  0: 4.0190  1: 1.1335 39.) SelfConsistentStep 39.) Difference between steps: 0.04409 40.) DeterminSpectralFunctions ; lambda = -94.10419665960822 -1.331009905232634 Found lorentz at 29 -0.00286663 lm= -0.00286663 1.68909e-07 -1.11451 lp= -0.00286663 1.68909e-07 -0.836745 r- 0.000642385 Found lorentz at 30 0.586552 lm= 0.586552 6.1686e-06 -1.12346e-15 lp= 0.586552 6.1686e-06 -0.832479 r- 7.06802e-05 Found lorentz at 31 1.10077 lm= 1.10077 0.000295472 -2.34418e-17 lp= 1.10077 0.000295473 -0.83225 r- 0.0118343 Found lorentz at 32 0.992407 lm= 0.992406 0.00031099 -2.1639e-17 lp= 0.992406 0.000310992 -0.82034 r- 0.021492 Found lorentz at 33 0.950111 lm= 0.95011 0.000173283 -3.91192e-17 lp= 0.95011 0.000173283 -0.823328 r- 0.00174041 Found lorentz at 34 1.06617 lm= 1.06617 0.000528408 -1.26613e-17 lp= 1.06617 0.000528409 -0.817944 r- 0.021534 Found lorentz at 35 1.51648 lm= 1.51648 0.000303462 -2.2913e-17 lp= 1.51648 0.000303463 -0.833861 r- 0.0121308 Found lorentz at 36 1.46675 lm= 1.46675 0.000306493 -2.167e-17 lp= 1.46675 0.000306494 -0.814967 r- 0.012536 Found lorentz at 37 1.81845 lm= 1.81845 0.000256841 -2.70921e-17 lp= 1.81845 0.000256841 -0.834168 r- 0.0102634 Found lorentz at 38 1.95875 lm= 1.95875 0.000184689 -3.86494e-17 lp= 1.95875 0.000184689 -0.844874 r- 0.00728666 Found lorentz at 39 1.93435 lm= 1.93435 0.000364613 -1.80371e-17 lp= 1.93435 0.000364613 -0.81096 r- 0.0149869 Found lorentz at 40 1.93269 lm= 1.93269 0.000876454 -7.659e-18 lp= 1.93269 0.000876456 -0.819316 r- 0.0356581 Found lorentz at 41 2.28346 lm= 2.28346 0.00122806 -6.22028e-18 lp= 2.28346 0.00122806 -0.874007 r- 0.0468364 Found lorentz at 42 2.22859 lm= 2.22858 0.00101697 -6.7877e-18 lp= 2.22858 0.00101697 -0.830835 r- 0.040801 Q = 8.000000000002235 n0=2.013244759616255e-06 n1=4.350782979323753e-07 n2=4.872484416307534e-07 n3=4.999424177011817e-08 n4=7.912754501145328e-08 n5=3.803358350166186e-07 n6=7.134151745927822e-08 n7=4.197089435561151e-08 n8=4.309352125581756e-07 n9=1.666542543254732e-07 n10=1.94049088624979e-08 n11=3.031095892870084e-08 n12=3.243468136399546e-08 n13=3.243860732489983e-07 n14=0.003438143894872292 n15=0.0005641845935054221 n16=1.949423076016548e-05 n17=1.296950927754126e-07 n18=0.0008613692695306705 n19=0.0001173408983058828 n20=2.69203419534392e-05 n21=5.716473543847679e-08 n22=3.539271688813213e-05 n23=0.0001662270749849786 n24=6.757617780494226e-05 n25=0.0003560980584832557 n26=6.607305265093482e-08 n27=0.0003333831152045931 n28=3.08921683464424e-06 n29=0.8364824492182129 n30=0.0003245794751871018 n31=0.0001746001454421126 n32=0.0001034856581979148 n33=0.0001942818505290248 n34=5.007026896061495e-05 n35=8.608469384743555e-05 n36=0.0001113796127637223 n37=3.432956448124868e-05 n38=2.114946432446296e-05 n39=5.546608281250015e-05 n40=3.709658784058871e-05 n41=8.274709154503792e-05 n42=1.602094996964374e-05 n43=0.0004035200598992267 n44=0.0001681185167744825 n45=0.02204735787617516 n46=0.02345506142346358 n47=0.02310858391136172 n48=0.0138600857668614 n49=0.00555291402039153 n50=0.001729590809933566 n51=0.0006932257094860683 n52=0.001559212047427407 n53=0.001943776129864076 n54=0.0583276865372128 n55=0.0004958826917836359 n56=0.0004581479585715013 n57=0.001171501355706506 n58=0.001257559531341894 Q is here equal to 8.000000000002235 40.) nd: 5.152549197157947 Norm of Spectral functions:  0: 0.8883  1: 0.8853  2: 0.9156  3: 0.7158  4: 0.7253  5: 0.7318  6: 1.5710  7: 1.6984  8: 0.9817  9: 0.5438 10: 0.6126 11: 0.4345 12: 0.4193 13: 0.3163 14: 1.0095 15: 0.9998 16: 1.0007 17: 1.0010 18: 1.0006 19: 0.9998 20: 1.0001 21: 1.0018 22: 0.9997 23: 0.9988 24: 0.9990 25: 0.9989 26: 1.0019 27: 0.9961 28: 1.0074 29: 1.0001 30: 1.0010 31: 0.9996 32: 0.9983 33: 1.0021 34: 0.9978 35: 0.9986 36: 1.0003 37: 0.9995 38: 1.0026 39: 0.9980 40: 0.9962 41: 1.0020 42: 1.0040 43: 2.8633 44: 0.6846 45: 1.0001 46: 1.0004 47: 0.9997 48: 1.0011 49: 1.0167 50: 0.8902 51: 0.9605 52: 0.9995 53: 1.0607 54: 0.9933 55: 0.9951 56: 0.8541 57: 1.0147 58: 0.1017  0: 4.0189  1: 1.1336 40.) SelfConsistentStep 40.) Difference between steps: 0.1196 Missing doping : 0 : -0.200618 1 : -0.126056